1 Pregunta CANT_PER: Cantidad de personas, nivel Urbano

Area: urbano = 1 rural = 2

1.1 Cálculo de frecuencias

Leemos las respuestas a la pregunta CANT_PER del censo de viviendas 2017 y obtenemos la tabla de frecuencias por categoría de respuesta:

tabla_con_clave <- readRDS("../censo_viviendas_con_clave_17.rds")
tabla_con_clave <- filter(tabla_con_clave, tabla_con_clave$AREA == 1)
b <- tabla_con_clave$COMUNA
c <- tabla_con_clave$CANT_PER
cross_tab =  xtabs( ~ unlist(b) + unlist(c))
tabla <- as.data.frame(cross_tab)
d <-tabla[!(tabla$Freq == 0),]
d$anio <- "2017"

kbl(d) %>%
  kable_styling(bootstrap_options = c("striped", "hover")) %>%
  kable_paper() %>%
  scroll_box(width = "100%", height = "300px")
unlist.b. unlist.c. Freq anio
1 1101 0 10027 2017
2 1107 0 4673 2017
3 1401 0 608 2017
4 1404 0 187 2017
5 1405 0 776 2017
6 2101 0 13100 2017
7 2102 0 494 2017
8 2104 0 691 2017
9 2201 0 7333 2017
10 2203 0 340 2017
11 2301 0 1491 2017
12 2302 0 337 2017
13 3101 0 8962 2017
14 3102 0 2454 2017
15 3103 0 380 2017
16 3201 0 951 2017
17 3202 0 1853 2017
18 3301 0 2323 2017
19 3303 0 361 2017
20 3304 0 895 2017
21 4101 0 16820 2017
22 4102 0 18321 2017
23 4103 0 734 2017
24 4104 0 159 2017
25 4106 0 814 2017
26 4201 0 1081 2017
27 4202 0 303 2017
28 4203 0 4731 2017
29 4204 0 926 2017
30 4301 0 4137 2017
31 4302 0 542 2017
32 4303 0 685 2017
33 4304 0 511 2017
34 5101 0 18081 2017
35 5102 0 512 2017
36 5103 0 6285 2017
37 5105 0 10114 2017
38 5107 0 6114 2017
39 5109 0 30474 2017
40 5201 0 421 2017
41 5301 0 2681 2017
42 5302 0 575 2017
43 5303 0 300 2017
44 5304 0 400 2017
45 5401 0 1413 2017
46 5402 0 445 2017
47 5403 0 3622 2017
48 5404 0 366 2017
49 5405 0 3491 2017
50 5501 0 3493 2017
51 5502 0 2146 2017
52 5503 0 450 2017
53 5504 0 817 2017
54 5506 0 554 2017
55 5601 0 3164 2017
56 5602 0 12969 2017
57 5603 0 7941 2017
58 5604 0 11866 2017
59 5605 0 14716 2017
60 5606 0 2362 2017
61 5701 0 2530 2017
62 5702 0 229 2017
63 5703 0 610 2017
64 5704 0 120 2017
65 5705 0 444 2017
66 5706 0 322 2017
67 5801 0 6082 2017
68 5802 0 1661 2017
69 5803 0 1767 2017
70 5804 0 4178 2017
71 6101 0 10190 2017
72 6102 0 212 2017
73 6103 0 145 2017
74 6104 0 571 2017
75 6105 0 645 2017
76 6106 0 1016 2017
77 6107 0 482 2017
78 6108 0 2820 2017
79 6109 0 150 2017
80 6110 0 736 2017
81 6111 0 271 2017
82 6112 0 361 2017
83 6113 0 379 2017
84 6114 0 293 2017
85 6115 0 1332 2017
86 6116 0 310 2017
87 6117 0 928 2017
88 6201 0 4686 2017
89 6202 0 109 2017
90 6203 0 240 2017
91 6204 0 325 2017
92 6206 0 154 2017
93 6301 0 3053 2017
94 6302 0 402 2017
95 6303 0 758 2017
96 6304 0 165 2017
97 6305 0 394 2017
98 6306 0 148 2017
99 6307 0 376 2017
100 6308 0 91 2017
101 6310 0 917 2017
102 7101 0 8533 2017
103 7102 0 2667 2017
104 7103 0 232 2017
105 7104 0 107 2017
106 7105 0 2198 2017
107 7106 0 72 2017
108 7107 0 155 2017
109 7108 0 135 2017
110 7109 0 799 2017
111 7110 0 161 2017
112 7201 0 2285 2017
113 7202 0 285 2017
114 7203 0 2039 2017
115 7301 0 4740 2017
116 7302 0 370 2017
117 7303 0 1412 2017
118 7304 0 1420 2017
119 7305 0 175 2017
120 7306 0 166 2017
121 7307 0 304 2017
122 7308 0 320 2017
123 7309 0 145 2017
124 7401 0 2670 2017
125 7402 0 603 2017
126 7403 0 393 2017
127 7404 0 1496 2017
128 7405 0 338 2017
129 7406 0 1338 2017
130 7407 0 614 2017
131 7408 0 269 2017
132 8101 0 9924 2017
133 8102 0 4452 2017
134 8103 0 2380 2017
135 8104 0 231 2017
136 8105 0 590 2017
137 8106 0 1764 2017
138 8107 0 1128 2017
139 8108 0 5808 2017
140 8109 0 477 2017
141 8110 0 3953 2017
142 8111 0 3951 2017
143 8112 0 2036 2017
144 8201 0 1027 2017
145 8202 0 906 2017
146 8203 0 779 2017
147 8204 0 186 2017
148 8205 0 821 2017
149 8206 0 754 2017
150 8207 0 345 2017
151 8301 0 6623 2017
152 8302 0 154 2017
153 8303 0 812 2017
154 8304 0 628 2017
155 8305 0 702 2017
156 8306 0 972 2017
157 8307 0 174 2017
158 8308 0 117 2017
159 8309 0 262 2017
160 8310 0 139 2017
161 8311 0 338 2017
162 8312 0 1132 2017
163 8313 0 668 2017
164 9101 0 11153 2017
165 9102 0 757 2017
166 9103 0 535 2017
167 9104 0 179 2017
168 9105 0 228 2017
169 9106 0 185 2017
170 9107 0 564 2017
171 9108 0 1239 2017
172 9109 0 972 2017
173 9110 0 185 2017
174 9111 0 711 2017
175 9112 0 1688 2017
176 9113 0 265 2017
177 9114 0 750 2017
178 9115 0 4577 2017
179 9116 0 285 2017
180 9117 0 360 2017
181 9118 0 272 2017
182 9119 0 976 2017
183 9120 0 4332 2017
184 9121 0 158 2017
185 9201 0 1857 2017
186 9202 0 772 2017
187 9203 0 956 2017
188 9204 0 210 2017
189 9205 0 333 2017
190 9206 0 274 2017
191 9207 0 263 2017
192 9208 0 505 2017
193 9209 0 409 2017
194 9210 0 772 2017
195 9211 0 833 2017
196 10101 0 11230 2017
197 10102 0 877 2017
198 10104 0 332 2017
199 10105 0 883 2017
200 10106 0 327 2017
201 10107 0 328 2017
202 10108 0 452 2017
203 10109 0 1611 2017
204 10201 0 2037 2017
205 10202 0 1688 2017
206 10203 0 323 2017
207 10204 0 93 2017
208 10205 0 363 2017
209 10207 0 169 2017
210 10208 0 813 2017
211 10209 0 233 2017
212 10210 0 232 2017
213 10301 0 5392 2017
214 10302 0 108 2017
215 10303 0 403 2017
216 10304 0 239 2017
217 10305 0 263 2017
218 10306 0 1246 2017
219 10307 0 165 2017
220 10401 0 133 2017
221 10402 0 197 2017
222 10403 0 415 2017
223 10404 0 131 2017
224 11101 0 2279 2017
225 11201 0 1262 2017
226 11202 0 326 2017
227 11203 0 141 2017
228 11301 0 289 2017
229 11401 0 275 2017
230 12101 0 5611 2017
231 12201 0 97 2017
232 12301 0 538 2017
233 12401 0 1405 2017
234 13101 0 29316 2017
235 13102 0 1228 2017
236 13103 0 1622 2017
237 13104 0 1796 2017
238 13105 0 2152 2017
239 13106 0 8738 2017
240 13107 0 1897 2017
241 13108 0 4654 2017
242 13109 0 2920 2017
243 13110 0 7910 2017
244 13111 0 1498 2017
245 13112 0 2946 2017
246 13113 0 1725 2017
247 13114 0 13080 2017
248 13115 0 2915 2017
249 13116 0 939 2017
250 13117 0 1082 2017
251 13118 0 4592 2017
252 13119 0 9091 2017
253 13120 0 11671 2017
254 13121 0 1607 2017
255 13122 0 2852 2017
256 13123 0 10900 2017
257 13124 0 4420 2017
258 13125 0 3230 2017
259 13126 0 5205 2017
260 13127 0 3498 2017
261 13128 0 1748 2017
262 13129 0 2202 2017
263 13130 0 5786 2017
264 13131 0 915 2017
265 13132 0 3890 2017
266 13201 0 9789 2017
267 13202 0 234 2017
268 13203 0 657 2017
269 13301 0 3444 2017
270 13302 0 3172 2017
271 13303 0 466 2017
272 13401 0 5965 2017
273 13402 0 2640 2017
274 13403 0 226 2017
275 13404 0 1076 2017
276 13501 0 2294 2017
277 13502 0 271 2017
278 13503 0 608 2017
279 13504 0 244 2017
280 13601 0 1173 2017
281 13602 0 790 2017
282 13603 0 617 2017
283 13604 0 2298 2017
284 13605 0 2166 2017
285 14101 0 5694 2017
286 14102 0 260 2017
287 14103 0 452 2017
288 14104 0 332 2017
289 14105 0 154 2017
290 14106 0 326 2017
291 14107 0 470 2017
292 14108 0 1766 2017
293 14201 0 1042 2017
294 14202 0 533 2017
295 14203 0 342 2017
296 14204 0 758 2017
297 15101 0 8176 2017
298 15201 0 214 2017
299 16101 0 6016 2017
300 16102 0 627 2017
301 16103 0 824 2017
302 16104 0 286 2017
303 16105 0 211 2017
304 16106 0 654 2017
305 16107 0 1864 2017
306 16108 0 334 2017
307 16109 0 1028 2017
308 16201 0 657 2017
309 16202 0 256 2017
310 16203 0 337 2017
311 16204 0 90 2017
312 16205 0 97 2017
313 16206 0 128 2017
314 16207 0 116 2017
315 16301 0 1450 2017
316 16302 0 282 2017
317 16303 0 96 2017
318 16304 0 273 2017
319 16305 0 155 2017
320 1101 1 9550 2017
321 1107 1 3424 2017
322 1401 1 519 2017
323 1404 1 97 2017
324 1405 1 291 2017
325 2101 1 13546 2017
326 2102 1 411 2017
327 2104 1 558 2017
328 2201 1 7713 2017
329 2203 1 437 2017
330 2301 1 1429 2017
331 2302 1 323 2017
332 3101 1 6415 2017
333 3102 1 908 2017
334 3103 1 423 2017
335 3201 1 567 2017
336 3202 1 917 2017
337 3301 1 2278 2017
338 3303 1 259 2017
339 3304 1 593 2017
340 4101 1 9591 2017
341 4102 1 8858 2017
342 4103 1 541 2017
343 4104 1 71 2017
344 4106 1 961 2017
345 4201 1 1289 2017
346 4202 1 175 2017
347 4203 1 1280 2017
348 4204 1 920 2017
349 4301 1 4305 2017
350 4302 1 509 2017
351 4303 1 857 2017
352 4304 1 373 2017
353 5101 1 18837 2017
354 5102 1 895 2017
355 5103 1 2300 2017
356 5105 1 1138 2017
357 5107 1 1695 2017
358 5109 1 23874 2017
359 5201 1 556 2017
360 5301 1 3186 2017
361 5302 1 424 2017
362 5303 1 346 2017
363 5304 1 491 2017
364 5401 1 1494 2017
365 5402 1 603 2017
366 5403 1 308 2017
367 5404 1 324 2017
368 5405 1 292 2017
369 5501 1 3984 2017
370 5502 1 2410 2017
371 5503 1 488 2017
372 5504 1 866 2017
373 5506 1 835 2017
374 5601 1 4326 2017
375 5602 1 896 2017
376 5603 1 1450 2017
377 5604 1 1277 2017
378 5605 1 1263 2017
379 5606 1 320 2017
380 5701 1 3954 2017
381 5702 1 356 2017
382 5703 1 907 2017
383 5704 1 175 2017
384 5705 1 352 2017
385 5706 1 498 2017
386 5801 1 7820 2017
387 5802 1 1850 2017
388 5803 1 804 2017
389 5804 1 5833 2017
390 6101 1 13161 2017
391 6102 1 309 2017
392 6103 1 173 2017
393 6104 1 525 2017
394 6105 1 784 2017
395 6106 1 1275 2017
396 6107 1 526 2017
397 6108 1 2137 2017
398 6109 1 267 2017
399 6110 1 961 2017
400 6111 1 424 2017
401 6112 1 582 2017
402 6113 1 455 2017
403 6114 1 359 2017
404 6115 1 2476 2017
405 6116 1 615 2017
406 6117 1 1373 2017
407 6201 1 1011 2017
408 6202 1 98 2017
409 6203 1 246 2017
410 6204 1 255 2017
411 6206 1 157 2017
412 6301 1 3789 2017
413 6302 1 447 2017
414 6303 1 1071 2017
415 6304 1 161 2017
416 6305 1 580 2017
417 6306 1 145 2017
418 6307 1 384 2017
419 6308 1 116 2017
420 6310 1 1279 2017
421 7101 1 11671 2017
422 7102 1 2185 2017
423 7103 1 295 2017
424 7104 1 188 2017
425 7105 1 1700 2017
426 7106 1 145 2017
427 7107 1 177 2017
428 7108 1 220 2017
429 7109 1 1019 2017
430 7110 1 270 2017
431 7201 1 2350 2017
432 7202 1 236 2017
433 7203 1 332 2017
434 7301 1 6844 2017
435 7302 1 430 2017
436 7303 1 364 2017
437 7304 1 1984 2017
438 7305 1 322 2017
439 7306 1 293 2017
440 7307 1 409 2017
441 7308 1 495 2017
442 7309 1 91 2017
443 7401 1 4255 2017
444 7402 1 590 2017
445 7403 1 462 2017
446 7404 1 2002 2017
447 7405 1 476 2017
448 7406 1 1715 2017
449 7407 1 713 2017
450 7408 1 304 2017
451 8101 1 15159 2017
452 8102 1 4697 2017
453 8103 1 3301 2017
454 8104 1 252 2017
455 8105 1 859 2017
456 8106 1 2036 2017
457 8107 1 1895 2017
458 8108 1 5847 2017
459 8109 1 485 2017
460 8110 1 6402 2017
461 8111 1 2712 2017
462 8112 1 3796 2017
463 8201 1 989 2017
464 8202 1 1253 2017
465 8203 1 1071 2017
466 8204 1 177 2017
467 8205 1 1306 2017
468 8206 1 978 2017
469 8207 1 253 2017
470 8301 1 7338 2017
471 8302 1 140 2017
472 8303 1 1072 2017
473 8304 1 897 2017
474 8305 1 1151 2017
475 8306 1 1092 2017
476 8307 1 304 2017
477 8308 1 120 2017
478 8309 1 277 2017
479 8310 1 207 2017
480 8311 1 444 2017
481 8312 1 768 2017
482 8313 1 794 2017
483 9101 1 15079 2017
484 9102 1 686 2017
485 9103 1 549 2017
486 9104 1 162 2017
487 9105 1 390 2017
488 9106 1 201 2017
489 9107 1 689 2017
490 9108 1 1345 2017
491 9109 1 1031 2017
492 9110 1 177 2017
493 9111 1 875 2017
494 9112 1 2003 2017
495 9113 1 183 2017
496 9114 1 868 2017
497 9115 1 1083 2017
498 9116 1 212 2017
499 9117 1 372 2017
500 9118 1 278 2017
501 9119 1 828 2017
502 9120 1 2033 2017
503 9121 1 183 2017
504 9201 1 2402 2017
505 9202 1 1008 2017
506 9203 1 889 2017
507 9204 1 241 2017
508 9205 1 281 2017
509 9206 1 275 2017
510 9207 1 313 2017
511 9208 1 480 2017
512 9209 1 479 2017
513 9210 1 991 2017
514 9211 1 1334 2017
515 10101 1 11453 2017
516 10102 1 825 2017
517 10104 1 426 2017
518 10105 1 750 2017
519 10106 1 454 2017
520 10107 1 607 2017
521 10108 1 416 2017
522 10109 1 1662 2017
523 10201 1 1918 2017
524 10202 1 1600 2017
525 10203 1 305 2017
526 10204 1 95 2017
527 10205 1 326 2017
528 10207 1 146 2017
529 10208 1 1053 2017
530 10209 1 196 2017
531 10210 1 186 2017
532 10301 1 8575 2017
533 10302 1 103 2017
534 10303 1 818 2017
535 10304 1 254 2017
536 10305 1 429 2017
537 10306 1 117 2017
538 10307 1 292 2017
539 10401 1 160 2017
540 10402 1 216 2017
541 10403 1 261 2017
542 10404 1 120 2017
543 11101 1 3117 2017
544 11201 1 1154 2017
545 11202 1 310 2017
546 11203 1 110 2017
547 11301 1 228 2017
548 11401 1 277 2017
549 12101 1 6992 2017
550 12201 1 107 2017
551 12301 1 385 2017
552 12401 1 1290 2017
553 13101 1 53112 2017
554 13102 1 2850 2017
555 13103 1 4402 2017
556 13104 1 4602 2017
557 13105 1 5439 2017
558 13106 1 7638 2017
559 13107 1 2646 2017
560 13108 1 6146 2017
561 13109 1 4591 2017
562 13110 1 14777 2017
563 13111 1 3989 2017
564 13112 1 4717 2017
565 13113 1 3563 2017
566 13114 1 23762 2017
567 13115 1 2534 2017
568 13116 1 2840 2017
569 13117 1 4189 2017
570 13118 1 6887 2017
571 13119 1 15427 2017
572 13120 1 19562 2017
573 13121 1 3637 2017
574 13122 1 7518 2017
575 13123 1 18994 2017
576 13124 1 6591 2017
577 13125 1 5359 2017
578 13126 1 5430 2017
579 13127 1 7929 2017
580 13128 1 4642 2017
581 13129 1 4375 2017
582 13130 1 7375 2017
583 13131 1 2933 2017
584 13132 1 5102 2017
585 13201 1 15842 2017
586 13202 1 387 2017
587 13203 1 529 2017
588 13301 1 3275 2017
589 13302 1 2508 2017
590 13303 1 497 2017
591 13401 1 8760 2017
592 13402 1 3002 2017
593 13403 1 356 2017
594 13404 1 1698 2017
595 13501 1 4113 2017
596 13502 1 164 2017
597 13503 1 819 2017
598 13504 1 279 2017
599 13601 1 2086 2017
600 13602 1 1159 2017
601 13603 1 1024 2017
602 13604 1 1791 2017
603 13605 1 2742 2017
604 14101 1 8715 2017
605 14102 1 247 2017
606 14103 1 706 2017
607 14104 1 516 2017
608 14105 1 213 2017
609 14106 1 481 2017
610 14107 1 687 2017
611 14108 1 989 2017
612 14201 1 1597 2017
613 14202 1 460 2017
614 14203 1 227 2017
615 14204 1 1247 2017
616 15101 1 8711 2017
617 15201 1 122 2017
618 16101 1 9231 2017
619 16102 1 805 2017
620 16103 1 1344 2017
621 16104 1 267 2017
622 16105 1 206 2017
623 16106 1 341 2017
624 16107 1 720 2017
625 16108 1 414 2017
626 16109 1 911 2017
627 16201 1 820 2017
628 16202 1 140 2017
629 16203 1 546 2017
630 16204 1 115 2017
631 16205 1 143 2017
632 16206 1 119 2017
633 16207 1 121 2017
634 16301 1 1941 2017
635 16302 1 416 2017
636 16303 1 95 2017
637 16304 1 152 2017
638 16305 1 266 2017
639 1101 2 12024 2017
640 1107 2 4743 2017
641 1401 2 545 2017
642 1404 2 59 2017
643 1405 2 318 2017
644 2101 2 20037 2017
645 2102 2 525 2017
646 2104 2 638 2017
647 2201 2 9409 2017
648 2203 2 399 2017
649 2301 2 1677 2017
650 2302 2 303 2017
651 3101 2 9485 2017
652 3102 2 1092 2017
653 3103 2 542 2017
654 3201 2 715 2017
655 3202 2 953 2017
656 3301 2 3113 2017
657 3303 2 300 2017
658 3304 2 632 2017
659 4101 2 14318 2017
660 4102 2 13920 2017
661 4103 2 661 2017
662 4104 2 81 2017
663 4106 2 1175 2017
664 4201 2 1564 2017
665 4202 2 171 2017
666 4203 2 1524 2017
667 4204 2 1141 2017
668 4301 2 6115 2017
669 4302 2 539 2017
670 4303 2 1075 2017
671 4304 2 438 2017
672 5101 2 25277 2017
673 5102 2 1301 2017
674 5103 2 3159 2017
675 5105 2 1440 2017
676 5107 2 2270 2017
677 5109 2 32494 2017
678 5201 2 618 2017
679 5301 2 4873 2017
680 5302 2 755 2017
681 5303 2 552 2017
682 5304 2 885 2017
683 5401 2 2158 2017
684 5402 2 976 2017
685 5403 2 419 2017
686 5404 2 374 2017
687 5405 2 439 2017
688 5501 2 6170 2017
689 5502 2 3538 2017
690 5503 2 777 2017
691 5504 2 1422 2017
692 5506 2 1287 2017
693 5601 2 6393 2017
694 5602 2 1207 2017
695 5603 2 1883 2017
696 5604 2 1710 2017
697 5605 2 1523 2017
698 5606 2 513 2017
699 5701 2 5534 2017
700 5702 2 554 2017
701 5703 2 1408 2017
702 5704 2 279 2017
703 5705 2 477 2017
704 5706 2 722 2017
705 5801 2 12672 2017
706 5802 2 2945 2017
707 5803 2 1030 2017
708 5804 2 9861 2017
709 6101 2 19983 2017
710 6102 2 437 2017
711 6103 2 260 2017
712 6104 2 793 2017
713 6105 2 1247 2017
714 6106 2 2015 2017
715 6107 2 745 2017
716 6108 2 3760 2017
717 6109 2 360 2017
718 6110 2 1416 2017
719 6111 2 695 2017
720 6112 2 875 2017
721 6113 2 712 2017
722 6114 2 559 2017
723 6115 2 3437 2017
724 6116 2 1064 2017
725 6117 2 2125 2017
726 6201 2 1246 2017
727 6202 2 123 2017
728 6203 2 330 2017
729 6204 2 308 2017
730 6206 2 192 2017
731 6301 2 5291 2017
732 6302 2 726 2017
733 6303 2 1609 2017
734 6304 2 232 2017
735 6305 2 886 2017
736 6306 2 258 2017
737 6307 2 553 2017
738 6308 2 192 2017
739 6310 2 1936 2017
740 7101 2 17206 2017
741 7102 2 2997 2017
742 7103 2 339 2017
743 7104 2 237 2017
744 7105 2 2613 2017
745 7106 2 187 2017
746 7107 2 229 2017
747 7108 2 335 2017
748 7109 2 1502 2017
749 7110 2 354 2017
750 7201 2 3009 2017
751 7202 2 340 2017
752 7203 2 408 2017
753 7301 2 10782 2017
754 7302 2 525 2017
755 7303 2 493 2017
756 7304 2 2909 2017
757 7305 2 433 2017
758 7306 2 477 2017
759 7307 2 595 2017
760 7308 2 723 2017
761 7309 2 108 2017
762 7401 2 6556 2017
763 7402 2 759 2017
764 7403 2 723 2017
765 7404 2 2720 2017
766 7405 2 628 2017
767 7406 2 2598 2017
768 7407 2 871 2017
769 7408 2 507 2017
770 8101 2 19593 2017
771 8102 2 7752 2017
772 8103 2 6003 2017
773 8104 2 396 2017
774 8105 2 1397 2017
775 8106 2 3060 2017
776 8107 2 3253 2017
777 8108 2 9244 2017
778 8109 2 724 2017
779 8110 2 10622 2017
780 8111 2 3912 2017
781 8112 2 6686 2017
782 8201 2 1668 2017
783 8202 2 1928 2017
784 8203 2 1560 2017
785 8204 2 273 2017
786 8205 2 2151 2017
787 8206 2 1416 2017
788 8207 2 316 2017
789 8301 2 11360 2017
790 8302 2 186 2017
791 8303 2 1601 2017
792 8304 2 1361 2017
793 8305 2 1761 2017
794 8306 2 1546 2017
795 8307 2 427 2017
796 8308 2 170 2017
797 8309 2 476 2017
798 8310 2 238 2017
799 8311 2 617 2017
800 8312 2 1038 2017
801 8313 2 1048 2017
802 9101 2 21576 2017
803 9102 2 965 2017
804 9103 2 699 2017
805 9104 2 191 2017
806 9105 2 518 2017
807 9106 2 289 2017
808 9107 2 886 2017
809 9108 2 1951 2017
810 9109 2 1437 2017
811 9110 2 224 2017
812 9111 2 1195 2017
813 9112 2 3132 2017
814 9113 2 287 2017
815 9114 2 1301 2017
816 9115 2 1506 2017
817 9116 2 238 2017
818 9117 2 480 2017
819 9118 2 343 2017
820 9119 2 1181 2017
821 9120 2 2907 2017
822 9121 2 250 2017
823 9201 2 3878 2017
824 9202 2 1434 2017
825 9203 2 1263 2017
826 9204 2 329 2017
827 9205 2 329 2017
828 9206 2 367 2017
829 9207 2 358 2017
830 9208 2 734 2017
831 9209 2 691 2017
832 9210 2 1253 2017
833 9211 2 2136 2017
834 10101 2 16539 2017
835 10102 2 1136 2017
836 10104 2 607 2017
837 10105 2 1088 2017
838 10106 2 638 2017
839 10107 2 974 2017
840 10108 2 621 2017
841 10109 2 2519 2017
842 10201 2 2841 2017
843 10202 2 2446 2017
844 10203 2 468 2017
845 10204 2 89 2017
846 10205 2 540 2017
847 10207 2 199 2017
848 10208 2 1386 2017
849 10209 2 232 2017
850 10210 2 330 2017
851 10301 2 12521 2017
852 10302 2 158 2017
853 10303 2 1164 2017
854 10304 2 386 2017
855 10305 2 633 2017
856 10306 2 125 2017
857 10307 2 381 2017
858 10401 2 144 2017
859 10402 2 202 2017
860 10403 2 307 2017
861 10404 2 117 2017
862 11101 2 4215 2017
863 11201 2 1634 2017
864 11202 2 331 2017
865 11203 2 100 2017
866 11301 2 292 2017
867 11401 2 298 2017
868 12101 2 10610 2017
869 12201 2 124 2017
870 12301 2 500 2017
871 12401 2 1805 2017
872 13101 2 54910 2017
873 13102 2 5034 2017
874 13103 2 7261 2017
875 13104 2 7762 2017
876 13105 2 9541 2017
877 13106 2 11218 2017
878 13107 2 5001 2017
879 13108 2 8632 2017
880 13109 2 7120 2017
881 13110 2 26313 2017
882 13111 2 6814 2017
883 13112 2 8526 2017
884 13113 2 6482 2017
885 13114 2 30747 2017
886 13115 2 4135 2017
887 13116 2 4904 2017
888 13117 2 6468 2017
889 13118 2 10329 2017
890 13119 2 31032 2017
891 13120 2 25428 2017
892 13121 2 6029 2017
893 13122 2 12972 2017
894 13123 2 20298 2017
895 13124 2 12253 2017
896 13125 2 10558 2017
897 13126 2 8048 2017
898 13127 2 11041 2017
899 13128 2 8028 2017
900 13129 2 6400 2017
901 13130 2 10544 2017
902 13131 2 4775 2017
903 13132 2 7707 2017
904 13201 2 30596 2017
905 13202 2 651 2017
906 13203 2 782 2017
907 13301 2 5815 2017
908 13302 2 4210 2017
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28369 15101 89 1 2017
28397 2101 90 3 2017
28432 5301 90 1 2017
28441 5501 90 1 2017
28555 9101 90 1 2017
28580 9205 90 1 2017
28596 10202 90 1 2017
28634 13110 90 1 2017
28642 13118 90 1 2017
28699 16201 90 1 2017
28749 5109 91 1 2017
28957 13114 91 4 2017
28975 13132 91 1 2017
29263 13101 92 1 2017
29268 13106 92 1 2017
29275 13113 92 1 2017
29369 4101 93 1 2017
29587 13106 93 1 2017
29601 13120 93 1 2017
29608 13127 93 1 2017
29818 8301 94 1 2017
29901 13101 94 2 2017
30056 5804 95 1 2017
30119 8102 95 1 2017
30163 9114 95 1 2017
30164 9115 95 1 2017
30229 13110 95 1 2017
30234 13115 95 1 2017
30239 13120 95 1 2017
30258 13401 95 1 2017
30429 7401 96 1 2017
30446 8110 96 1 2017
30453 8205 96 1 2017
30539 13101 96 1 2017
30544 13106 96 1 2017
30561 13123 96 1 2017
30585 13601 96 1 2017
30642 3301 97 1 2017
30674 5501 97 1 2017
30828 10201 97 1 2017
30829 10202 97 1 2017
30854 12101 97 1 2017
30887 13130 97 1 2017
31076 8102 98 1 2017
31215 13401 98 1 2017
31228 14101 98 1 2017
31475 10301 99 1 2017
31534 13401 99 1 2017
31622 5301 100 1 2017
31770 9205 100 1 2017
31806 11201 100 1 2017
31840 13126 100 1 2017
31903 1401 101 1 2017
32172 13401 101 1 2017
32220 1101 102 1 2017
32258 5109 102 1 2017
32351 8101 102 1 2017
32449 12101 102 1 2017
32466 13114 102 1 2017
32504 14101 102 1 2017
32547 2201 103 1 2017
32772 13101 103 1 2017
32878 4101 104 1 2017
32959 7101 104 1 2017
33041 9121 104 1 2017
33130 13402 104 1 2017
33423 13114 105 1 2017
33452 13501 105 1 2017
33475 16101 105 1 2017
33498 1401 106 1 2017
33501 2101 106 1 2017
33545 5501 106 1 2017
33736 13108 106 1 2017
33864 5501 107 1 2017
33988 9111 107 1 2017
34048 13101 107 1 2017
34163 4301 108 1 2017
34202 5803 108 1 2017
34554 7101 109 1 2017
35019 13115 110 1 2017
35068 15101 110 1 2017
35336 13113 112 1 2017
35447 5107 113 1 2017
35476 5801 113 1 2017
35724 16301 113 1 2017
35741 3101 115 1 2017
35749 4101 115 1 2017
35860 8101 115 2 2017
36295 13115 116 1 2017
36303 13123 116 1 2017
36344 15101 116 1 2017
36619 13120 117 1 2017
36688 1401 118 1 2017
36740 5601 118 1 2017
36770 6115 118 1 2017
36895 10208 118 1 2017
36926 13108 118 1 2017
37007 1401 119 1 2017
37014 2203 119 1 2017
37043 5109 119 1 2017
37300 14204 119 1 2017
37508 9201 120 1 2017
37600 13502 120 1 2017
37630 16109 120 1 2017
37651 2201 121 1 2017
37809 9104 121 1 2017
37893 13118 121 1 2017
37903 13128 121 1 2017
37973 2302 123 1 2017
38002 5301 123 1 2017
38185 11101 123 1 2017
38444 9101 125 1 2017
38838 13106 127 1 2017
39174 13123 128 1 2017
39401 9101 129 1 2017
39484 13114 129 1 2017
39503 13201 129 1 2017
39578 4102 130 1 2017
39805 13116 130 1 2017
40131 13123 132 1 2017
40141 13201 132 1 2017
40175 16102 132 1 2017
40441 13114 133 2 2017
40551 5107 134 1 2017
40606 6301 134 1 2017
40760 13114 134 1 2017
40903 6101 136 1 2017
41079 13114 136 1 2017
41117 14101 136 1 2017
41206 5601 137 1 2017
41717 13114 138 1 2017
41823 5101 139 1 2017
42117 2201 140 1 2017
42130 4102 140 1 2017
42142 5101 140 1 2017
42651 11101 141 1 2017
42747 1101 142 1 2017
43120 5601 143 1 2017
43318 13120 143 1 2017
43423 5109 144 1 2017
43846 8112 145 1 2017
43959 13123 145 1 2017
43971 13203 145 1 2017
44031 2201 146 1 2017
44218 10101 146 1 2017
44371 4301 147 1 2017
44894 13101 149 1 2017
44982 1401 150 1 2017
45123 8201 150 1 2017
45143 9101 150 1 2017
45532 13101 151 1 2017
45658 5301 152 1 2017
46140 10201 153 1 2017
46251 16301 153 1 2017
46509 13121 155 1 2017
46656 6112 156 1 2017
46779 10202 156 1 2017
46964 6101 158 1 2017
47127 13101 158 1 2017
47224 2302 159 1 2017
47561 4301 160 1 2017
47586 5601 160 1 2017
47676 8202 160 1 2017
47709 9115 160 1 2017
48035 9201 161 1 2017
48112 13129 161 1 2017
48416 13114 163 1 2017
48722 13101 164 1 2017
49076 13301 165 1 2017
49250 7401 167 1 2017
49684 13106 168 1 2017
50011 13114 169 1 2017
50257 9111 170 1 2017
50597 9211 172 1 2017
50629 11203 172 1 2017
50885 9101 177 1 2017
51300 13127 179 1 2017
51589 12101 180 1 2017
51684 2101 181 1 2017
51694 3201 181 1 2017
51712 5101 181 1 2017
51971 14201 181 1 2017
52243 13113 184 1 2017
52440 7401 185 1 2017
52881 13113 186 1 2017
53095 8110 187 1 2017
53201 13114 187 1 2017
53340 5801 191 1 2017
53857 13132 195 1 2017
54066 8305 196 1 2017
54465 13102 197 1 2017
54712 8313 199 1 2017
55001 8102 201 1 2017
55153 14101 201 1 2017
55188 1101 202 1 2017
55453 13201 202 1 2017
55630 7401 203 1 2017
56090 13132 204 1 2017
56215 6101 206 1 2017
56658 9211 210 1 2017
57016 13101 218 1 2017
57202 6310 220 1 2017
57661 13108 221 1 2017
57757 3301 223 1 2017
58292 13101 224 1 2017
58624 13114 227 1 2017
58885 9205 229 1 2017
59049 5101 232 1 2017
59221 10203 232 1 2017
59262 13114 232 1 2017
59271 13123 232 1 2017
59538 10201 236 1 2017
59666 3101 238 1 2017
60002 4301 239 1 2017
60011 5109 239 1 2017
60297 2101 250 1 2017
60616 2101 251 1 2017
60938 2201 253 1 2017
61168 13106 253 1 2017
61319 6101 259 1 2017
61573 2101 261 1 2017
62064 9115 262 1 2017
62214 2201 263 1 2017
62244 5109 263 1 2017
62273 5802 263 1 2017
62430 11201 263 1 2017
62707 9120 264 1 2017
63115 13401 266 1 2017
63422 13127 274 1 2017
63766 14101 279 1 2017
63865 5705 280 1 2017
64041 13108 280 1 2017
64132 3101 281 1 2017
64180 5701 281 1 2017
64468 4301 284 1 2017
64758 1101 291 1 2017
65332 13123 292 1 2017
65373 15101 292 1 2017
65417 4102 293 1 2017
65855 8110 294 1 2017
66046 3101 295 1 2017
66358 2101 297 1 2017
66927 13123 304 1 2017
67245 13122 305 1 2017
67494 9201 307 1 2017
67637 2201 310 1 2017
68071 7401 319 1 2017
68277 2301 322 1 2017
68496 12101 322 1 2017
68700 7301 326 1 2017
68910 2101 329 1 2017
69284 5701 331 1 2017
69776 13101 335 1 2017
69867 2101 336 1 2017
69979 7304 336 1 2017
70181 1101 340 1 2017
70423 13110 340 1 2017
70729 12101 344 1 2017
70755 13123 344 1 2017
71090 13401 349 1 2017
71249 7201 364 1 2017
71720 13131 375 1 2017
72072 15101 378 1 2017
72379 14101 381 1 2017
72414 1101 385 1 2017
72637 11101 385 1 2017
73017 14101 387 1 2017
73092 5301 388 1 2017
73283 12301 388 1 2017
73411 5301 390 1 2017
73630 13127 390 1 2017
73728 5109 395 1 2017
74101 6301 396 1 2017
74540 10301 399 1 2017
74938 14108 400 1 2017
75178 10301 401 1 2017
75225 13127 401 1 2017
75539 13122 411 1 2017
75583 16101 411 1 2017
75744 8110 412 1 2017
75931 2201 421 1 2017
76275 5101 426 1 2017
76581 4101 429 1 2017
76711 8301 429 1 2017
76934 5601 432 1 2017
77496 15201 436 1 2017
77497 16101 436 1 2017
77797 13601 443 1 2017
78105 13301 463 1 2017
78319 9101 464 1 2017
78576 7101 467 1 2017
78739 13132 467 1 2017
79065 13401 468 1 2017
79214 7101 485 1 2017
79627 10101 499 1 2017
79901 8301 512 1 2017
79984 13101 512 1 2017
80303 13101 525 1 2017
80397 2201 551 1 2017
80948 13108 555 1 2017
81278 13119 557 1 2017
81644 16101 567 1 2017
81779 7301 589 1 2017
81828 9101 589 1 2017
82213 12101 596 1 2017
82434 8101 649 1 2017
82884 13130 657 1 2017
83202 13129 666 1 2017
83525 13201 683 1 2017
83841 13130 724 1 2017
84131 13101 730 1 2017
84144 13114 730 1 2017
84380 9101 736 1 2017
84569 5101 747 1 2017
85110 13123 752 1 2017
85275 7101 760 1 2017
85789 15101 763 1 2017
86058 13114 778 1 2017
86262 8101 823 1 2017
86490 5301 828 1 2017
87066 15201 880 1 2017
87126 5109 925 1 2017
87672 13201 988 1 2017
87921 10101 997 1 2017
88176 8101 1025 1 2017
88559 10101 1078 1 2017
88917 13102 1218 1 2017
89298 15101 1230 1 2017
89452 8101 1488 1 2017
89908 13301 2135 1 2017
90188 12101 2348 1 2017
90311 5101 2594 1 2017
90865 13301 2671 1 2017
91172 13124 2987 1 2017
91468 13101 4022 1 2017
91787 13101 4733 1 2017
92111 13106 5912 1 2017


Nos encontramos con una anomalía estadística. Tenemos una vivienda cuya cantidad de personas es de 5912, lo que es absurdo. Vamos a fijar un punto de corte arbitrario que nos permita trabajar con coherencia.

A partir del número 30, las frecuencias tienden a 1.

d_t <- filter(d,d$unlist.c. == 0)
for(i in 1:30){
  d_i <- filter(d,d$unlist.c. == i)
  d_t = merge( x = d_t, y = d_i, by = "unlist.b.", all.x = TRUE)
}

# Agregamos un cero a los códigos comunales de 4 dígitos, que queda en la columna llamada código:
codigos <- d_t$unlist.b.
rango <- seq(1:nrow(d_t))
cadena <- paste("0",codigos[rango], sep = "")
cadena <- substr(cadena,(nchar(cadena)[rango])-(4),6)
codigos <- as.data.frame(codigos)
cadena <- as.data.frame(cadena)
comuna_corr <- cbind(d_t,cadena)
comuna_corr <- comuna_corr[,-c(1),drop=FALSE]
names(comuna_corr)[94] <- "código" 

# Hacemos la unión con los ingresos promedio comunales expandidos:
ingresos_expandidos_2017 <- readRDS("Ingresos_expandidos_urbano_17.rds")
df_2017_2 = merge( x = comuna_corr, y = ingresos_expandidos_2017, by = "código", all.x = TRUE)

1.2 Correlaciones

1.2.1 Pearson

Correlaciones

Pearson

El coeficiente de correlación de Pearson es probablemente la medida más utilizada para las relaciones lineales entre dos variables distribuidas normales y, por lo tanto, a menudo se denomina simplemente “coeficiente de correlación”. Por lo general, el coeficiente de Pearson se obtiene mediante un ajuste de mínimos cuadrados y un valor de 1 representa una relación positiva perfecta, -1 una relación negativa perfecta y 0 indica la ausencia de una relación entre las variables.

\[ \rho = \frac{\text{cov}(X,Y)}{\sigma_x \sigma_y} codigos <- d_t \] \[ r = \frac{{}\sum_{i=1}^{n} (x_i - \overline{x})(y_i - \overline{y})} {\sqrt{\sum_{i=1}^{n} (x_i - \overline{x})^2(y_i - \overline{y})^2}} \]


names(df_2017_2)[3] <- "1 persona"
names(df_2017_2)[6] <- "2 personas"
names(df_2017_2)[9] <- "3 personas"
names(df_2017_2)[12] <- "4 personas"
names(df_2017_2)[15] <- "5 personas"
names(df_2017_2)[18] <- "6 personas"
names(df_2017_2)[21] <- "7 personas"
names(df_2017_2)[24] <- "8 personas"
names(df_2017_2)[27] <- "9 personas"
names(df_2017_2)[30] <- "10 personas"
my_data <- df_2017_2[, c(3,6,9,12,15,18,21,24,27,30, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "pearson"),pch=20)

names(df_2017_2)[33] <- "11 personas"
names(df_2017_2)[36] <- "12 personas"
names(df_2017_2)[39] <- "13 personas"
names(df_2017_2)[42] <- "14 personas"
names(df_2017_2)[45] <- "15 personas"
names(df_2017_2)[48] <- "16 personas"
names(df_2017_2)[51] <- "17 personas"
names(df_2017_2)[54] <- "18 personas"
names(df_2017_2)[57] <- "19 personas"
names(df_2017_2)[60] <- "20 personas"
my_data <- df_2017_2[, c(33,36,39,42,45,48,51,54,57,60, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "pearson"),pch=20)

names(df_2017_2)[63] <- "21 personas"
names(df_2017_2)[66] <- "22 personas"
names(df_2017_2)[69] <- "23 personas"
names(df_2017_2)[72] <- "24 personas"
names(df_2017_2)[75] <- "25 personas"
names(df_2017_2)[78] <- "26 personas"
names(df_2017_2)[81] <- "27 personas"
names(df_2017_2)[84] <- "28 personas"
names(df_2017_2)[87] <- "29 personas"
names(df_2017_2)[90] <- "30 personas"
my_data <- df_2017_2[, c(63,66,69,72,75,78,81,84,87,90, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "pearson"),pch=20)

Spearman

Relacionado con el coeficiente de correlación de Pearson, el coeficiente de correlación de Spearman (rho) mide la relación entre dos variables. La rho de Spearman puede entenderse como una versión basada en rangos del coeficiente de correlación de Pearson, que se puede utilizar para variables que no tienen una distribución normal y tienen una relación no lineal. Además, su uso no solo está restringido a datos continuos, sino que también puede usarse en análisis de atributos ordinales.

\[ \rho = 1- {\frac {6 \sum d_i^2}{n(n^2 - 1)}} \]

names(df_2017_2)[3] <- "1 persona"
names(df_2017_2)[6] <- "2 personas"
names(df_2017_2)[9] <- "3 personas"
names(df_2017_2)[12] <- "4 personas"
names(df_2017_2)[15] <- "5 personas"
names(df_2017_2)[18] <- "6 personas"
names(df_2017_2)[21] <- "7 personas"
names(df_2017_2)[24] <- "8 personas"
names(df_2017_2)[27] <- "9 personas"
names(df_2017_2)[30] <- "10 personas"
my_data <- df_2017_2[, c(3,6,9,12,15,18,21,24,27,30, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "spearman"),pch=20)

names(df_2017_2)[33] <- "11 personas"
names(df_2017_2)[36] <- "12 personas"
names(df_2017_2)[39] <- "13 personas"
names(df_2017_2)[42] <- "14 personas"
names(df_2017_2)[45] <- "15 personas"
names(df_2017_2)[48] <- "16 personas"
names(df_2017_2)[51] <- "17 personas"
names(df_2017_2)[54] <- "18 personas"
names(df_2017_2)[57] <- "19 personas"
names(df_2017_2)[60] <- "20 personas"
my_data <- df_2017_2[, c(33,36,39,42,45,48,51,54,57,60,99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "spearman"),pch=20)

names(df_2017_2)[63] <- "21 personas"
names(df_2017_2)[66] <- "22 personas"
names(df_2017_2)[69] <- "23 personas"
names(df_2017_2)[72] <- "24 personas"
names(df_2017_2)[75] <- "25 personas"
names(df_2017_2)[78] <- "26 personas"
names(df_2017_2)[81] <- "27 personas"
names(df_2017_2)[84] <- "28 personas"
names(df_2017_2)[87] <- "29 personas"
names(df_2017_2)[90] <- "30 personas"
my_data <- df_2017_2[, c(63,66,69,72,75,78,81,84,87,90, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "spearman"),pch=20)

Kendall

Similar al coeficiente de correlación de Pearson, la tau de Kendall mide el grado de una relación monótona entre variables y, como la rho de Spearman, calcula la dependencia entre variables clasificadas, lo que hace que sea factible para datos distribuidos no normales. Kendall tau se puede calcular tanto para datos continuos como ordinales. En términos generales, la tau de Kendall se distingue de la rho de Spearman por una penalización más fuerte de las dislocaciones no secuenciales (en el contexto de las variables clasificadas).

\[ \tau = \frac{c-d}{c+d} = \frac{S}{ \left( \begin{matrix} n \\ 2 \end{matrix} \right)} = \frac{2S}{n(n-1)} \]

\[\tau = \frac{S}{\sqrt{n(n-1)/2-T}\sqrt{n(n-1)/2-U}} \\ \\ T = \sum_t t(t-1)/2 \\ \\ U = \sum_u u(u-1)/2 \\\]

names(df_2017_2)[3] <- "1 persona"
names(df_2017_2)[6] <- "2 personas"
names(df_2017_2)[9] <- "3 personas"
names(df_2017_2)[12] <- "4 personas"
names(df_2017_2)[15] <- "5 personas"
names(df_2017_2)[18] <- "6 personas"
names(df_2017_2)[21] <- "7 personas"
names(df_2017_2)[24] <- "8 personas"
names(df_2017_2)[27] <- "9 personas"
names(df_2017_2)[30] <- "10 personas"
my_data <- df_2017_2[, c(3,6,9,12,15,18,21,24,27,30, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "kendall"),pch=20)

names(df_2017_2)[33] <- "11 personas"
names(df_2017_2)[36] <- "12 personas"
names(df_2017_2)[39] <- "13 personas"
names(df_2017_2)[42] <- "14 personas"
names(df_2017_2)[45] <- "15 personas"
names(df_2017_2)[48] <- "16 personas"
names(df_2017_2)[51] <- "17 personas"
names(df_2017_2)[54] <- "18 personas"
names(df_2017_2)[57] <- "19 personas"
names(df_2017_2)[60] <- "20 personas"
my_data <- df_2017_2[, c(33,36,39,42,45,48,51,54,57,60, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "kendall"),pch=20)

names(df_2017_2)[63] <- "21 personas"
names(df_2017_2)[66] <- "22 personas"
names(df_2017_2)[69] <- "23 personas"
names(df_2017_2)[72] <- "24 personas"
names(df_2017_2)[75] <- "25 personas"
names(df_2017_2)[78] <- "26 personas"
names(df_2017_2)[81] <- "27 personas"
names(df_2017_2)[84] <- "28 personas"
names(df_2017_2)[87] <- "29 personas"
names(df_2017_2)[90] <- "30 personas"
my_data <- df_2017_2[, c(63,66,69,72,75,78,81,84,87,90, 99)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "kendall"),pch=20)



2 Pregunta CANT_PER: Cantidad de personas, nivel Rural

Area: urbano = 1 rural = 2

2.1 Cálculo de frecuencias

Leemos las respuestas a la pregunta CANT_PER del censo de viviendas 2017 y obtenemos la tabla de frecuencias por categoría de respuesta:

tabla_con_clave <- readRDS("../censo_viviendas_con_clave_17.rds")
tabla_con_clave <- filter(tabla_con_clave, tabla_con_clave$AREA == 2)
b <- tabla_con_clave$COMUNA
c <- tabla_con_clave$CANT_PER
cross_tab =  xtabs( ~ unlist(b) + unlist(c))
tabla <- as.data.frame(cross_tab)
d <-tabla[!(tabla$Freq == 0),]
d$anio <- "2017"

kbl(d) %>%
  kable_styling(bootstrap_options = c("striped", "hover")) %>%
  kable_paper() %>%
  scroll_box(width = "100%", height = "300px")
unlist.b. unlist.c. Freq anio
1 1101 0 691 2017
2 1107 0 36 2017
3 1401 0 4192 2017
4 1402 0 611 2017
5 1403 0 1553 2017
6 1404 0 1733 2017
7 1405 0 322 2017
8 2101 0 370 2017
9 2102 0 432 2017
10 2103 0 184 2017
11 2104 0 362 2017
12 2201 0 3283 2017
13 2202 0 333 2017
14 2203 0 772 2017
15 2301 0 1310 2017
16 2302 0 98 2017
17 3101 0 958 2017
18 3102 0 7499 2017
19 3103 0 518 2017
20 3201 0 1483 2017
21 3202 0 444 2017
22 3301 0 1250 2017
23 3302 0 1150 2017
24 3303 0 875 2017
25 3304 0 1956 2017
26 4101 0 2893 2017
27 4102 0 3347 2017
28 4103 0 288 2017
29 4104 0 1020 2017
30 4105 0 749 2017
31 4106 0 1187 2017
32 4201 0 1041 2017
33 4202 0 1571 2017
34 4203 0 1279 2017
35 4204 0 932 2017
36 4301 0 3208 2017
37 4302 0 1547 2017
38 4303 0 2112 2017
39 4304 0 537 2017
40 4305 0 1064 2017
41 5101 0 945 2017
42 5102 0 2384 2017
43 5103 0 281 2017
44 5104 0 87 2017
45 5105 0 950 2017
46 5107 0 875 2017
47 5201 0 157 2017
48 5301 0 285 2017
49 5302 0 242 2017
50 5303 0 162 2017
51 5304 0 836 2017
52 5401 0 4045 2017
53 5402 0 442 2017
54 5403 0 255 2017
55 5404 0 628 2017
56 5405 0 991 2017
57 5501 0 820 2017
58 5502 0 92 2017
59 5503 0 528 2017
60 5504 0 160 2017
61 5506 0 272 2017
62 5601 0 772 2017
63 5602 0 1954 2017
64 5603 0 178 2017
65 5604 0 606 2017
66 5605 0 821 2017
67 5606 0 1898 2017
68 5701 0 359 2017
69 5702 0 489 2017
70 5703 0 442 2017
71 5704 0 172 2017
72 5705 0 621 2017
73 5706 0 351 2017
74 5801 0 669 2017
75 5802 0 594 2017
76 5803 0 1383 2017
77 5804 0 134 2017
78 6101 0 281 2017
79 6102 0 267 2017
80 6103 0 266 2017
81 6104 0 747 2017
82 6105 0 313 2017
83 6106 0 140 2017
84 6107 0 3354 2017
85 6108 0 216 2017
86 6109 0 485 2017
87 6110 0 516 2017
88 6111 0 142 2017
89 6112 0 131 2017
90 6113 0 596 2017
91 6114 0 296 2017
92 6115 0 607 2017
93 6116 0 483 2017
94 6117 0 1304 2017
95 6201 0 1459 2017
96 6202 0 659 2017
97 6203 0 942 2017
98 6204 0 531 2017
99 6205 0 2978 2017
100 6206 0 1441 2017
101 6301 0 1205 2017
102 6302 0 369 2017
103 6303 0 672 2017
104 6304 0 439 2017
105 6305 0 380 2017
106 6306 0 496 2017
107 6307 0 411 2017
108 6308 0 330 2017
109 6309 0 471 2017
110 6310 0 960 2017
111 7101 0 513 2017
112 7102 0 697 2017
113 7103 0 740 2017
114 7104 0 122 2017
115 7105 0 729 2017
116 7106 0 458 2017
117 7107 0 558 2017
118 7108 0 641 2017
119 7109 0 3454 2017
120 7110 0 394 2017
121 7201 0 1404 2017
122 7202 0 397 2017
123 7203 0 949 2017
124 7301 0 1047 2017
125 7302 0 515 2017
126 7303 0 172 2017
127 7304 0 826 2017
128 7305 0 361 2017
129 7306 0 674 2017
130 7307 0 496 2017
131 7308 0 1039 2017
132 7309 0 1600 2017
133 7401 0 1957 2017
134 7402 0 1324 2017
135 7403 0 1428 2017
136 7404 0 1434 2017
137 7405 0 1003 2017
138 7406 0 1358 2017
139 7407 0 542 2017
140 7408 0 618 2017
141 8101 0 281 2017
142 8102 0 393 2017
143 8103 0 11 2017
144 8104 0 1229 2017
145 8105 0 755 2017
146 8106 0 64 2017
147 8107 0 69 2017
148 8108 0 7 2017
149 8109 0 1010 2017
150 8110 0 8 2017
151 8111 0 1226 2017
152 8112 0 23 2017
153 8201 0 297 2017
154 8202 0 785 2017
155 8203 0 930 2017
156 8204 0 455 2017
157 8205 0 260 2017
158 8206 0 185 2017
159 8207 0 383 2017
160 8301 0 3597 2017
161 8302 0 418 2017
162 8303 0 765 2017
163 8304 0 592 2017
164 8305 0 545 2017
165 8306 0 660 2017
166 8307 0 237 2017
167 8308 0 371 2017
168 8309 0 365 2017
169 8310 0 148 2017
170 8311 0 537 2017
171 8312 0 432 2017
172 8313 0 2147 2017
173 8314 0 350 2017
174 9101 0 1087 2017
175 9102 0 930 2017
176 9103 0 1439 2017
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5017 10401 15 4 2017
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5399 15101 16 1 2017
5411 16109 16 1 2017
5420 16302 16 2 2017
5428 1403 17 1 2017
5434 2104 17 1 2017
5437 2203 17 1 2017
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5460 4302 17 1 2017
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5496 5706 17 1 2017
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5531 6308 17 1 2017
5536 7103 17 1 2017
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5630 10102 17 1 2017
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5739 16302 17 2 2017
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5810 5701 18 1 2017
5815 5706 18 1 2017
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6310 12104 19 2 2017
6312 12202 19 2 2017
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6616 11101 20 2 2017
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6628 12103 20 1 2017
6633 12302 20 2 2017
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6710 2104 21 2 2017
6713 2203 21 2 2017
6716 3101 21 1 2017
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6735 4301 21 2 2017
6737 4303 21 1 2017
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6782 6106 21 1 2017
6791 6115 21 1 2017
6812 7103 21 1 2017
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7619 13605 23 1 2017
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7724 5701 24 1 2017
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7931 13503 24 1 2017
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8612 16304 26 1 2017
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9826 12402 30 2 2017
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10127 11201 31 1 2017
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10218 2103 32 1 2017
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10227 3103 32 1 2017
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11813 2103 37 1 2017
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21059 1403 74 1 2017
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21711 3103 76 1 2017
22014 1401 78 1 2017
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22353 3302 79 1 2017
22660 2104 80 1 2017
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22883 10403 80 1 2017
23233 13203 83 1 2017
23297 2103 84 2 2017
23860 12303 85 1 2017
24117 9119 88 1 2017
24220 15101 88 1 2017
24500 12402 90 1 2017
24577 2203 93 1 2017
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25218 3101 97 1 2017
25546 4101 99 1 2017
25810 14108 99 1 2017
25853 2203 100 1 2017
25855 2302 100 1 2017
25858 3103 100 1 2017
25862 3302 100 2 2017
25865 4101 100 9 2017
25887 5301 100 1 2017
26095 12402 100 1 2017
26168 2103 101 1 2017
26184 4101 101 1 2017
26414 12402 101 1 2017
26503 4101 102 1 2017
26730 12302 102 1 2017
26804 2101 103 1 2017
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27141 4101 104 1 2017
27368 12302 104 1 2017
27437 1401 105 1 2017
27756 1401 108 1 2017
28320 12103 109 1 2017
28425 4203 111 1 2017
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29040 2104 114 1 2017
29261 10401 114 1 2017
29358 2103 117 1 2017
29915 12103 118 1 2017
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30005 3103 119 1 2017
30331 4101 124 1 2017
30830 10101 125 1 2017
31217 13502 129 1 2017
31529 13302 130 1 2017
31840 13115 131 1 2017
32085 9112 132 1 2017
32487 13303 133 1 2017
32806 13303 142 1 2017
32871 2203 145 1 2017
33425 12104 147 1 2017
33699 9210 149 1 2017
33862 5301 153 1 2017
34136 1401 164 1 2017
34500 5301 171 1 2017
34630 9105 171 1 2017
35023 12301 179 1 2017
35116 4101 185 1 2017
35698 14107 186 1 2017
35956 10304 188 1 2017
36073 4101 199 1 2017
36570 9210 200 1 2017
36722 4302 212 1 2017
36913 10304 212 1 2017
37295 14201 214 1 2017
37333 2103 223 1 2017
37897 12401 226 1 2017
38226 13203 228 1 2017
38323 5103 233 1 2017
38601 1107 236 1 2017
39147 10305 246 1 2017
39268 4106 247 1 2017
39846 14108 260 1 2017
40100 10301 270 1 2017
40408 10109 304 1 2017
40524 2104 305 1 2017
41097 13203 342 1 2017
41156 1403 343 1 2017
41480 2103 346 1 2017
41846 5501 385 1 2017
42368 13119 388 1 2017
42546 7109 399 1 2017
42757 2104 414 1 2017
42781 4204 414 1 2017
43084 3103 426 1 2017
43438 5403 504 1 2017
43713 2103 510 1 2017
44287 13203 537 1 2017
44353 2201 549 1 2017
44906 12101 574 1 2017
44982 1401 586 1 2017
45308 2103 596 1 2017
45620 1401 631 1 2017
45943 1405 668 1 2017
46265 2103 905 1 2017
46857 14101 930 1 2017
46907 2203 1000 1 2017
47220 2101 1001 1 2017
47541 2103 1029 1 2017
48000 8110 1033 1 2017
48464 15101 1138 1 2017
48523 4204 1145 1 2017
48823 2302 1147 1 2017
49174 5301 1193 1 2017
49453 2101 1215 1 2017
49774 2103 1228 1 2017
50093 2103 1260 1 2017
50410 2101 1318 1 2017
50729 2101 1400 1 2017
51299 13115 1538 1 2017
51367 2101 1681 1 2017
51756 6101 1688 1 2017
52007 2103 1788 1 2017
52323 1405 1803 1 2017
52642 1405 1931 1 2017
53249 15101 2058 1 2017
53275 1107 2146 1 2017
53604 2201 3706 1 2017


Nos encontramos con una anomalía estadística. Tenemos una vivienda cuya cantidad de personas es de 3706, lo que es absurdo. Vamos a fijar un punto de corte arbitrario que nos permita trabajar con coherencia.

A partir del número 15, las frecuencias tienden a 1.

d_t <- filter(d,d$unlist.c. == 0)
for(i in 1:15){
  d_i <- filter(d,d$unlist.c. == i)
  d_t = merge( x = d_t, y = d_i, by = "unlist.b.", all.x = TRUE)
}

# Agregamos un cero a los códigos comunales de 4 dígitos, que queda en la columna llamada código:
codigos <- d_t$unlist.b.
rango <- seq(1:nrow(d_t))
cadena <- paste("0",codigos[rango], sep = "")
cadena <- substr(cadena,(nchar(cadena)[rango])-(4),6)
codigos <- as.data.frame(codigos)
cadena <- as.data.frame(cadena)
comuna_corr <- cbind(d_t,cadena)
comuna_corr <- comuna_corr[,-c(1),drop=FALSE]
names(comuna_corr)[49] <- "código" 
# Hacemos la unión con los ingresos promedio comunales expandidos:
ingresos_expandidos_2017 <- readRDS("Ingresos_expandidos_rural_17.rds")
df_2017_2 = merge( x = comuna_corr, y = ingresos_expandidos_2017, by = "código", all.x = TRUE)

2.2 Correlaciones

Pearson

names(df_2017_2)[3] <- "1 persona"
names(df_2017_2)[6] <- "2 personas"
names(df_2017_2)[9] <- "3 personas"
names(df_2017_2)[12] <- "4 personas"
names(df_2017_2)[15] <- "5 personas"
names(df_2017_2)[18] <- "6 personas"
names(df_2017_2)[21] <- "7 personas"
names(df_2017_2)[24] <- "8 personas"
names(df_2017_2)[27] <- "9 personas"
names(df_2017_2)[30] <- "10 personas"

names(df_2017_2)[33] <- "11 personas"
names(df_2017_2)[36] <- "12 personas"
names(df_2017_2)[39] <- "13 personas"
names(df_2017_2)[42] <- "14 personas"
names(df_2017_2)[45] <- "15 personas"
my_data <- df_2017_2[, c(3,6,9,12,15,18,21,24,27,30, 54)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "pearson"), pch=20)

my_data <- df_2017_2[, c(33,36,39,42,45, 54)]
chart.Correlation(my_data, histogram=TRUE, method = c( "pearson"), pch=20)

Spearman

names(df_2017_2)[3] <- "1 persona"
names(df_2017_2)[6] <- "2 personas"
names(df_2017_2)[9] <- "3 personas"
names(df_2017_2)[12] <- "4 personas"
names(df_2017_2)[15] <- "5 personas"
names(df_2017_2)[18] <- "6 personas"
names(df_2017_2)[21] <- "7 personas"
names(df_2017_2)[24] <- "8 personas"
names(df_2017_2)[27] <- "9 personas"
names(df_2017_2)[30] <- "10 personas"
my_data <- df_2017_2[, c(3,6,9,12,15,18,21,24,27,30, 54)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "spearman"), pch=20)

names(df_2017_2)[33] <- "11 personas"
names(df_2017_2)[36] <- "12 personas"
names(df_2017_2)[39] <- "13 personas"
names(df_2017_2)[42] <- "14 personas"
names(df_2017_2)[45] <- "15 personas"
my_data <- df_2017_2[, c(33,36,39,42,45, 54)]
chart.Correlation(my_data, histogram=TRUE, method = c( "spearman"),
                  pch=20)

Kendall

names(df_2017_2)[3] <- "1 persona"
names(df_2017_2)[6] <- "2 personas"
names(df_2017_2)[9] <- "3 personas"
names(df_2017_2)[12] <- "4 personas"
names(df_2017_2)[15] <- "5 personas"
names(df_2017_2)[18] <- "6 personas"
names(df_2017_2)[21] <- "7 personas"
names(df_2017_2)[24] <- "8 personas"
names(df_2017_2)[27] <- "9 personas"
names(df_2017_2)[30] <- "10 personas"
my_data <- df_2017_2[, c(3,6,9,12,15,18,21,24,27,30, 54)]
chart.Correlation(my_data, histogram=TRUE,  method = c( "kendall"), pch=20)

names(df_2017_2)[33] <- "11 personas"
names(df_2017_2)[36] <- "12 personas"
names(df_2017_2)[39] <- "13 personas"
names(df_2017_2)[42] <- "14 personas"
names(df_2017_2)[45] <- "15 personas"
my_data <- df_2017_2[, c(33,36,39,42,45, 54)]
chart.Correlation(my_data, histogram=TRUE, method = c( "kendall"),
                  pch=20)
## Warning in cor.test.default(as.numeric(x), as.numeric(y), method = method):
## Cannot compute exact p-value with ties