In [19]:
library(spatstat)
library(sp)

In [2]:
px <- rnorm(500, mean=0.5, sd=0.15)
py <- rnorm(500, mean=0.5, sd=0.15)

print(px); print(py)


  [1] 0.43972706 0.77715339 0.43844081 0.12349688 0.38516789 0.57288640
  [7] 0.70632392 0.52287629 0.36686613 0.54634356 0.57670745 0.59501405
 [13] 0.45290081 0.42362328 0.51456954 0.50116533 0.43019524 0.55665006
 [19] 0.52203858 0.30116270 0.49090713 0.47366151 0.58333560 0.63996882
 [25] 0.42946343 0.54136818 0.74054412 0.41112628 0.31699564 0.46259115
 [31] 0.57613604 0.86740602 0.60858618 0.56690093 0.42661791 0.36783416
 [37] 0.51120576 0.50829966 0.62603535 0.49586224 0.32464885 0.68986477
 [43] 0.37463215 0.68140319 0.45015503 0.54709922 0.42218267 0.50075290
 [49] 0.63014318 0.52992533 0.70881130 0.29710511 0.32909955 0.09898820
 [55] 0.56609114 0.54704772 0.48571976 0.48044801 0.63206007 0.45839458
 [61] 0.44023845 0.25493688 0.44183864 0.73059048 0.87606019 0.45818138
 [67] 0.43840009 0.41265479 0.53012359 0.40046349 0.21378175 0.36261879
 [73] 0.35731742 0.50222369 0.81478210 0.52792851 0.83529257 0.79432831
 [79] 0.59658258 0.49184505 0.59111297 0.55120780 0.38427533 0.57156810
 [85] 0.38519515 0.51576080 0.62018990 0.47604333 0.36376275 0.68360127
 [91] 0.30283773 0.75248136 0.55683907 0.38704694 0.22274767 0.69887006
 [97] 0.45040104 0.51636452 0.62112335 0.44632158 0.43799969 0.60609487
[103] 0.42534238 0.42749687 0.53831166 0.61860898 0.43846410 0.42415447
[109] 0.41678170 0.49843575 0.68830025 0.45455826 0.66408695 0.59960372
[115] 0.55517135 0.37525815 0.48765584 0.17790914 0.46578526 0.46483961
[121] 0.36736532 0.69471449 0.21413624 0.43895092 0.22426703 0.64506766
[127] 0.69190073 0.83336609 0.55478321 0.44887439 0.44355097 0.54882959
[133] 0.45568359 0.43643635 0.59087033 0.38600050 0.62695468 0.45704612
[139] 0.48817111 0.47917308 0.61965660 0.58846722 0.69936772 0.57926540
[145] 0.44746047 0.60676174 0.63754826 0.43796437 0.60356451 0.40124417
[151] 0.66053105 0.48147688 0.48327221 0.38361231 0.67477213 0.42658335
[157] 0.34501158 0.37145883 0.37325317 0.74634772 0.57317987 0.39816322
[163] 0.61944584 0.65129645 0.62916699 0.54757959 0.32587083 0.61908251
[169] 0.51339449 0.48223799 0.32246779 0.30454161 0.45959579 0.50767392
[175] 0.33890266 0.74171972 0.91513821 0.79034937 0.62138274 0.50008890
[181] 0.55024666 0.61120506 0.40418899 0.56336950 0.75440966 0.41547775
[187] 0.57202251 0.35161170 0.87278486 0.15964823 0.41388741 0.68809974
[193] 0.72162525 0.53180006 0.36994961 0.48592361 0.40883712 0.42439340
[199] 0.47156591 0.48033460 0.53542444 0.39255558 0.38021351 0.44177365
[205] 0.31223856 0.64821212 0.40766531 0.32954699 0.65760747 0.45650294
[211] 0.53646518 0.65244253 0.45890900 0.61277505 0.45476510 0.74142190
[217] 0.48446449 0.67149592 0.54161098 0.34425589 0.75524689 0.24485046
[223] 0.65563903 0.39645433 0.55988038 0.40107743 0.46427814 0.70902642
[229] 0.42655121 0.48131976 0.59409482 0.36408113 0.33346713 0.43977198
[235] 0.49097841 0.37557839 0.68958565 0.34240678 0.59224868 0.53629491
[241] 0.55357677 0.07729696 0.52609881 0.75735390 0.65748048 0.51303630
[247] 0.53723823 0.41078801 0.36734985 0.60297865 0.44778717 0.37387240
[253] 0.17524413 0.29221279 0.38068122 0.35080243 0.53316425 0.61637691
[259] 0.37396798 0.43888650 0.66442919 0.40584669 0.58695662 0.59312507
[265] 0.64977791 0.55746232 0.76001699 0.29312701 0.45968716 0.40472073
[271] 0.28342954 0.32369580 0.43570161 0.61788870 0.24034104 0.55466014
[277] 0.22778913 0.56122232 0.36826517 0.70260607 0.38424886 0.56370941
[283] 0.62375782 0.37096597 0.60447374 0.60296419 0.58105866 0.47270296
[289] 0.91548659 0.41445158 0.53071016 0.43051237 0.77634597 0.33255513
[295] 0.57373170 0.95787544 0.35286752 0.38747158 0.45639545 0.43417617
[301] 0.62070271 0.43390624 0.40346202 0.60650705 0.72115264 0.63104685
[307] 0.34435900 0.68081700 0.45815227 0.45166135 0.45520460 0.26363561
[313] 0.63953406 0.43412313 0.71544476 0.46044190 0.68741199 0.66145084
[319] 0.55889766 0.49916933 0.62022717 0.38379802 0.35215546 0.22122410
[325] 0.22421868 0.60196195 0.53729144 0.49869632 0.40320030 0.61737098
[331] 0.39226773 0.60387551 0.32375094 0.47497579 0.66774681 0.45046901
[337] 0.33760539 0.61235800 0.60695718 0.61541346 0.51884259 0.57556837
[343] 0.59107255 0.56751013 0.75739536 0.30849444 0.44712186 0.89274088
[349] 0.49341740 0.53875716 0.43910251 0.35935129 0.46913405 0.22909097
[355] 0.62327821 0.58523631 0.34463960 0.45914807 0.56391098 0.42917076
[361] 0.57608907 0.55301380 0.72727484 0.31495766 0.30545660 0.54269915
[367] 0.67565457 0.51743082 0.89918139 0.25851620 0.24071726 0.54387773
[373] 0.49143925 0.22537104 0.55280769 0.39198146 0.25558540 0.36153509
[379] 0.67712558 0.58933877 0.71762641 0.50400266 0.54587266 0.41821237
[385] 0.52502180 0.36657156 0.63332385 0.66333883 0.33953532 0.49174639
[391] 0.46589980 0.44828095 0.39452595 0.47640375 0.55432124 0.61486883
[397] 0.49266208 0.57250396 0.84879978 0.37597307 0.37916033 0.46940368
[403] 0.62404241 0.42047415 0.57541255 0.47423367 0.51073570 0.48463131
[409] 0.75852191 0.42085716 0.51487115 0.22435291 0.67339139 0.37965484
[415] 0.70160485 0.51586871 0.69107898 0.59835833 0.86525681 0.51124952
[421] 0.41712674 0.63075767 0.60710058 0.18870730 0.71080300 0.52248834
[427] 0.43984745 0.28521501 0.29561229 0.50548504 0.38554575 0.36904027
[433] 0.60810905 0.44855988 0.57346395 0.84179891 0.31622914 0.57166030
[439] 0.40677431 0.67796477 0.63543765 0.44053568 0.80121622 0.42852318
[445] 0.47048823 0.34666938 0.50563098 0.68789652 0.39192766 0.07672919
[451] 0.58656277 0.66197089 0.43251037 0.28878220 0.33580430 0.48423974
[457] 0.23850132 0.74837517 0.62865878 0.22352838 0.54046137 0.27451684
[463] 0.43123463 0.65867443 0.19625557 0.88105306 0.33985106 0.44407693
[469] 0.43314781 0.59639656 0.80670549 0.21252133 0.52648095 0.62141250
[475] 0.51301178 0.55912137 0.46742303 0.56909666 0.57770410 0.51518063
[481] 0.42768230 0.43609011 0.49139974 0.39923642 0.80467999 0.40349701
[487] 0.40025493 0.24842075 0.49093780 0.63876274 0.46383276 0.59277175
[493] 0.41222051 0.50400862 0.67422375 0.43051111 0.56170895 0.59854836
[499] 0.54431128 0.37835407
  [1]  0.65525956  0.25796223  0.61589549  0.67246535  0.72237750  0.33465754
  [7]  0.17489990  0.31693309  0.57421747  0.37245485  0.53557633  0.38202591
 [13]  0.39652788  0.39962674  0.41708818  0.27950751  0.49099822  0.38678258
 [19]  0.09891741  0.44473644  0.41392477  0.65828890  0.30483908  0.38155813
 [25]  0.41756299  0.38196397  0.45561536  0.42893190  0.56455159  0.46986504
 [31]  0.60815647  0.68521571  0.37096296  0.64631862  0.52919018  0.75192622
 [37]  0.73170377  0.51826637  0.26084479  0.26260063  0.71216362  0.67724350
 [43]  0.36100043  0.63291850  0.45077808  0.50542707  0.29996393  0.31888410
 [49]  0.53377722  0.58210634  0.38706556  0.44353889  0.27801275  0.30209855
 [55]  0.47358264  0.30169788  0.37385102  0.77086034  0.39804694  0.58819515
 [61]  0.17510660  0.65250023  0.38735580  0.29095099  0.47434801  0.47885121
 [67]  0.82340803  0.31206386  0.43879730  0.52250878  0.55823719  0.48984853
 [73]  0.58207701  0.64693676  0.40228387  0.67278533  0.51966185  0.35768042
 [79]  0.45944268  0.66953360  0.54805623  0.40699542  0.66894552  0.46547710
 [85]  0.58207449  0.53543551  0.37575842  0.48671771  0.36677023  0.22411988
 [91]  0.41840202  0.46333592  0.58213597  0.31664006  0.25915489  0.54595226
 [97]  0.50783564  0.35812759  0.40760392  0.81911762  0.51027753  0.51024473
[103]  0.70931376  0.69625220  0.47471139  0.77059694  0.58065969  0.47783825
[109]  0.28586391  0.43580905  0.56907203  0.76953081  0.54197871  0.24345089
[115]  0.36521700  0.67924769  0.66492415  0.38337569  0.62665713  0.62092780
[121]  0.67736358  0.35710580  0.52882201  0.66237965  0.58923523  0.43342562
[127]  0.45529260  0.50098481  0.40275050  0.67751675  0.61828250  0.53597523
[133]  0.39235314  0.56962768  0.36618803  0.33723248  0.58510832  0.57798220
[139]  0.47977640  0.53096116  0.74584980  0.49813564  0.45233981  0.55928435
[145]  0.30714096  0.34539490  0.41032123  0.47393220  0.81644390  0.26933324
[151]  0.22883298  0.43316105  0.52109901  0.63605213  0.46424049  0.56687705
[157]  0.32490843  0.37533312  0.48071153  0.45485464  0.58298509  0.36390977
[163]  0.73858839  0.40477749  0.54548584  0.53623549  0.69226531  0.35568529
[169]  0.53270960  0.70931079  0.26583232  0.21839731  0.53243935  0.34618795
[175]  0.57169823  0.28424078  0.35686683  0.44103434  0.64450085  0.77893129
[181]  0.45098161  0.50338550  0.28259383  0.63155917  0.44369569  0.50354698
[187]  0.47254893  0.69162727  0.27227786  0.46923957  0.31096576  0.59753104
[193]  0.55842458  0.59437632  0.59210009  0.21310981 -0.01020090  0.41862686
[199]  0.56905948  0.44035734  0.11634918  0.59241763  0.66479739  0.24110624
[205]  0.51143195  0.44012146  0.41363613  0.50093459  0.63705319  0.66241215
[211]  0.50872171  0.56698193  0.60479089  0.49627656  0.36933227  0.11229864
[217]  0.69885000  0.48021428  0.35226528  0.69325801  0.31047802  0.26466390
[223]  0.25676042  0.38960682  0.34611664  0.41060502  0.58896593  0.43684734
[229]  0.31788919  0.51041924  0.56813545  0.52174046  0.58107350  0.26360326
[235]  0.41176818  0.58651598  0.61867167  0.54388312  0.64122135  0.22997846
[241]  0.46799327  0.85848781  0.59498522  0.70593949  0.56250880  0.10474003
[247]  0.65727024  0.36190177  0.41561541  0.32921293  0.35106192  0.78863750
[253]  0.65904646  0.86706435  0.19674714  0.70858640  0.51279380  0.30571882
[259]  0.39339011  0.53877017  0.27630945  0.62709234  0.76604454  0.25310745
[265]  0.51596582  0.42653205  0.58389124  0.24672135  0.72385105  0.57480297
[271]  0.49911044  0.29558683  0.31785178  0.63821530  0.53699201  0.50488374
[277]  0.34364247  0.78134007  0.50411277  0.14602160  0.35984070  0.71887107
[283]  0.42646965  0.53219424  0.65431279  0.48036456  0.53792093  0.57461322
[289]  0.19462122  0.84743160  0.54661287  0.56614476  0.58042371  0.51004266
[295]  0.60413009  0.53033492  0.62756173  0.54318267  0.41424643  0.81220717
[301]  0.41183957  0.46573275  0.41426463  0.97449819  0.34110525  0.57718716
[307]  0.43485594  0.41894094  0.59407688  0.77827961  0.76751545  0.39243029
[313]  0.56249854  0.69388110  0.42373287  0.56086343  0.51563916  0.66918888
[319]  0.40421050  0.56885891  0.40814325  0.67865924  0.74933911  0.59690876
[325]  0.51700259  0.61337334  0.26368993  0.70683444  0.35630493  0.61296205
[331]  0.29096290  0.59136037  0.51042158  0.60966431  0.54631247  0.46057551
[337]  0.43678963  0.41562604  0.49588102  0.52255596  0.51379887  0.43675952
[343]  0.34506054  0.57406286  0.47187748  0.34823365  0.40377427  0.40511823
[349]  0.38613788  0.57827549  0.45063924  0.47432362  0.48721950  0.43973055
[355]  0.72848367  0.37350741  0.34212345  0.44455524  0.19073709  0.52661533
[361]  0.30640110  0.53856021  0.25398806  0.36784179  0.32971222  0.39219305
[367]  0.35215788  0.60192883  0.47508542  0.48158767  0.79096682  0.38287128
[373]  0.02644576  0.59269909  0.60952417  0.24808474  0.46137003  0.33842896
[379]  0.54998990  0.44434566  0.54687290  0.45258095  0.60539162  0.63475143
[385]  0.30792869  0.74543570  0.78128924  0.73734186  0.36944480  0.53055163
[391]  0.51487713  0.41248578  0.65967465  0.59652402  0.42195782  0.65838785
[397]  0.34444204  0.33733797  0.62580118  0.98979158  0.32815638  0.39058915
[403]  0.47096363  0.45025688  0.44899149  0.54653142  0.68739920  0.38140666
[409]  0.44863995  0.37518322  0.53414573  0.25615449  0.27187205  0.59329157
[415]  0.72442171  0.30968542  0.34114486  0.28826095  0.47097276  0.49505890
[421]  0.50426603  0.38027442  0.70957531  0.70144016  0.31187781  0.67896957
[427]  0.70011698  0.67955893  0.49215468  0.40198856  0.71875031  0.49656631
[433]  0.45558320  0.55704180  0.57818915  0.45261296  0.57622418  0.33765949
[439]  0.61453421  0.56433432  0.27009812  0.61157561  0.54738456  0.77188975
[445]  0.54923949  0.71251008  0.43419974  0.48376244  0.59418816  0.82989921
[451]  0.31121682  0.46811432  0.33642147  0.36227318  0.59334413  0.60675484
[457]  0.54656512  0.59480529  0.39325751  0.39778284  0.60704010  0.35164753
[463]  0.55329989  0.52007036  0.56483151  0.48298640  0.62755879  0.75736350
[469]  0.57800755  0.48592482  0.55052628  0.53620172  0.05340268  0.45569202
[475]  0.68563663  0.71134636  0.65684529  0.58396646  0.80063388  0.26308544
[481]  0.43039534  0.50122269  0.43746648  0.54365742  0.76061186  0.40624553
[487]  0.44672481  0.52004212  0.46427715  0.70057409  0.31713835  0.60301355
[493]  0.50292942  0.27349486  0.45497777  0.44498214  0.65391658  0.47315087
[499]  0.46417803  0.75442023

In [23]:
pz <- as.data.frame(rep(1, 500))
colnames(pz) <- c("pz")

In [4]:
pnt <- ppp(px, py, c(0,1), c(0,1))

print(pnt)


Warning message:
In ppp(px, py, c(0, 1), c(0, 1)): 1 point was rejected as lying outside the specified window
Planar point pattern: 499 points
window: rectangle = [0, 1] x [0, 1] units
*** 1 illegal point stored in attr(,“rejects”) ***

In [8]:
plot(pnt, type="p")


Warning message:
In plot.ppp(pnt, type = "p"): 1 illegal points also plotted
Error in file(con, "rb"):  コネクションを開くことができません 

In [9]:
print(density(pnt))


real-valued pixel image
128 x 128 pixel array (ny, nx)
enclosing rectangle: [0, 1] x [0, 1] units

In [10]:
plot(density(pnt), 0.1)


Error in file(con, "rb"):  コネクションを開くことができません 

In [16]:
plot(density(pnt), 0.1)
contour(density(pnt), add=T)


Error in file(con, "rb"):  コネクションを開くことができません 

In [17]:
plot(pnt, type="p", add=T)


Error in plot.xy(xy.coords(x, y), type = type, ...): plot.new has not been called yet

In [20]:
pnt_xy <- cbind(px, py)
pnt_sp <- SpatialPoints(data.frame(px, py))

class(pnt_sp)


Out[20]:
'SpatialPoints'

In [24]:
pnt_spdf <- SpatialPointsDataFrame(pnt_sp, pz)

class(pnt_spdf)


Out[24]:
'SpatialPointsDataFrame'

In [25]:
print(pnt_spdf)


                coordinates pz
1    (0.4397271, 0.6552596)  1
2    (0.7771534, 0.2579622)  1
3    (0.4384408, 0.6158955)  1
4    (0.1234969, 0.6724654)  1
5    (0.3851679, 0.7223775)  1
6    (0.5728864, 0.3346575)  1
7    (0.7063239, 0.1748999)  1
8    (0.5228763, 0.3169331)  1
9    (0.3668661, 0.5742175)  1
10   (0.5463436, 0.3724549)  1
11   (0.5767074, 0.5355763)  1
12   (0.5950141, 0.3820259)  1
13   (0.4529008, 0.3965279)  1
14   (0.4236233, 0.3996267)  1
15   (0.5145695, 0.4170882)  1
16   (0.5011653, 0.2795075)  1
17   (0.4301952, 0.4909982)  1
18   (0.5566501, 0.3867826)  1
19  (0.5220386, 0.09891741)  1
20   (0.3011627, 0.4447364)  1
21   (0.4909071, 0.4139248)  1
22   (0.4736615, 0.6582889)  1
23   (0.5833356, 0.3048391)  1
24   (0.6399688, 0.3815581)  1
25    (0.4294634, 0.417563)  1
26    (0.5413682, 0.381964)  1
27   (0.7405441, 0.4556154)  1
28   (0.4111263, 0.4289319)  1
29   (0.3169956, 0.5645516)  1
30    (0.4625911, 0.469865)  1
31    (0.576136, 0.6081565)  1
32    (0.867406, 0.6852157)  1
33    (0.6085862, 0.370963)  1
34   (0.5669009, 0.6463186)  1
35   (0.4266179, 0.5291902)  1
36   (0.3678342, 0.7519262)  1
37   (0.5112058, 0.7317038)  1
38   (0.5082997, 0.5182664)  1
39   (0.6260354, 0.2608448)  1
40   (0.4958622, 0.2626006)  1
41   (0.3246488, 0.7121636)  1
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473 (0.5264809, 0.05340268)  1
474   (0.6214125, 0.455692)  1
475  (0.5130118, 0.6856366)  1
476  (0.5591214, 0.7113464)  1
477   (0.467423, 0.6568453)  1
478  (0.5690967, 0.5839665)  1
479  (0.5777041, 0.8006339)  1
480  (0.5151806, 0.2630854)  1
481  (0.4276823, 0.4303953)  1
482  (0.4360901, 0.5012227)  1
483  (0.4913997, 0.4374665)  1
484  (0.3992364, 0.5436574)  1
485    (0.80468, 0.7606119)  1
486   (0.403497, 0.4062455)  1
487  (0.4002549, 0.4467248)  1
488  (0.2484207, 0.5200421)  1
489  (0.4909378, 0.4642772)  1
490  (0.6387627, 0.7005741)  1
491  (0.4638328, 0.3171384)  1
492  (0.5927718, 0.6030135)  1
493  (0.4122205, 0.5029294)  1
494  (0.5040086, 0.2734949)  1
495  (0.6742237, 0.4549778)  1
496  (0.4305111, 0.4449821)  1
497  (0.5617089, 0.6539166)  1
498  (0.5985484, 0.4731509)  1
499   (0.5443113, 0.464178)  1
500  (0.3783541, 0.7544202)  1

In [28]:
plot(pnt_spdf)


Error in file(con, "rb"):  コネクションを開くことができません 

In [29]:
quadratcount(pnt, nx=2, ny=2)


Out[29]:
         x
y         [0,0.5) [0.5,1]
  [0.5,1]     138     108
  [0,0.5)     116     137

In [30]:
quadratcount(pnt, nx=2, ny=2)/(0.5^2)


Out[30]:
         x
y         [0,0.5) [0.5,1]
  [0.5,1]     552     432
  [0,0.5)     464     548

In [31]:
plot(pnt, type="p")


Warning message:
In plot.ppp(pnt, type = "p"): 1 illegal points also plotted
Error in file(con, "rb"):  コネクションを開くことができません 

In [37]:
plot(pnt, type="p")
plot(quadratcount(pnt, nx=2, ny=2), add=T, col="red")


Warning message:
In plot.ppp(pnt, type = "p"): 1 illegal points also plotted
Error in file(con, "rb"):  コネクションを開くことができません 

In [34]:
quadratcount(pnt, nx=4, ny=4)


Out[34]:
            x
y            [0,0.25) [0.25,0.5) [0.5,0.75) [0.75,1]
  [0.75,1]          3         15          8        1
  [0.5,0.75)       14        106         89       10
  [0.25,0.5)        9         99        107       17
  [0,0.25)          0          8         12        1

In [35]:
quadratcount(pnt, nx=4, ny=4)/(0.25^2)


Out[35]:
            x
y            [0,0.25) [0.25,0.5) [0.5,0.75) [0.75,1]
  [0.75,1]         48        240        128       16
  [0.5,0.75)      224       1696       1424      160
  [0.25,0.5)      144       1584       1712      272
  [0,0.25)          0        128        192       16

In [36]:
plot(pnt, type="p")
plot(quadratcount(pnt, nx=4, ny=4), add=T, col="red")


Warning message:
In plot.ppp(pnt, type = "p"): 1 illegal points also plotted
Error in file(con, "rb"):  コネクションを開くことができません 

In [38]:
poly1 <- cbind(
                c(0, 0.75, 0.75, 0.5, 0.5, 0.25, 0.25, 0, 0), 
                c(0, 0, 0.25, 0.25, 0.5, 0.5, 0.75, 0.75, 0)
               )

poly2 <- cbind(
                c(0.25, 0.75, 0.75, 0.25, 0.25), 
                c(0.5, 0.5, 0.75, 0.75, 0.5)
               )

poly3 <- cbind(
                c(0.75, 1, 1, 0.75, 0.75, 0.5, 0.5, 0.75, 0.75), 
                c(0, 0, 0.75, 0.75, 0.5, 0.5, 0.25, 0.25, 0)
               )


poly4 <- cbind(
                c(0, 1, 1, 0, 0), 
                c(0.75, 0.75, 1, 1, 0.75)
               )

poly1_pl <- Polygons(list(Polygon(poly1)), "poly1")
poly2_pl <- Polygons(list(Polygon(poly2)), "poly2")
poly3_pl <- Polygons(list(Polygon(poly3)), "poly3")
poly4_pl <- Polygons(list(Polygon(poly4)), "poly4")

In [39]:
poly_sp <- SpatialPolygons(list(poly1_pl, poly2_pl, poly3_pl, poly4_pl))

poly_spdf <- SpatialPolygonsDataFrame(poly_sp, data.frame(c(1:4), row.names=c("poly1", "poly2", "poly3", "poly4")))

In [40]:
plot(poly_spdf)


Error in file(con, "rb"):  コネクションを開くことができません 

In [42]:
plot(poly_spdf)
plot(pnt, type="p", add=T)


Warning message:
In plot.ppp(pnt, type = "p", add = T): 1 illegal points also plotted
Error in file(con, "rb"):  コネクションを開くことができません 

In [48]:
pnt_spdf


Out[48]:
                coordinates pz
1    (0.4397271, 0.6552596)  1
2    (0.7771534, 0.2579622)  1
3    (0.4384408, 0.6158955)  1
4    (0.1234969, 0.6724654)  1
5    (0.3851679, 0.7223775)  1
6    (0.5728864, 0.3346575)  1
7    (0.7063239, 0.1748999)  1
8    (0.5228763, 0.3169331)  1
9    (0.3668661, 0.5742175)  1
10   (0.5463436, 0.3724549)  1
11   (0.5767074, 0.5355763)  1
12   (0.5950141, 0.3820259)  1
13   (0.4529008, 0.3965279)  1
14   (0.4236233, 0.3996267)  1
15   (0.5145695, 0.4170882)  1
16   (0.5011653, 0.2795075)  1
17   (0.4301952, 0.4909982)  1
18   (0.5566501, 0.3867826)  1
19  (0.5220386, 0.09891741)  1
20   (0.3011627, 0.4447364)  1
21   (0.4909071, 0.4139248)  1
22   (0.4736615, 0.6582889)  1
23   (0.5833356, 0.3048391)  1
24   (0.6399688, 0.3815581)  1
25    (0.4294634, 0.417563)  1
26    (0.5413682, 0.381964)  1
27   (0.7405441, 0.4556154)  1
28   (0.4111263, 0.4289319)  1
29   (0.3169956, 0.5645516)  1
30    (0.4625911, 0.469865)  1
31    (0.576136, 0.6081565)  1
32    (0.867406, 0.6852157)  1
33    (0.6085862, 0.370963)  1
34   (0.5669009, 0.6463186)  1
35   (0.4266179, 0.5291902)  1
36   (0.3678342, 0.7519262)  1
37   (0.5112058, 0.7317038)  1
38   (0.5082997, 0.5182664)  1
39   (0.6260354, 0.2608448)  1
40   (0.4958622, 0.2626006)  1
41   (0.3246488, 0.7121636)  1
42   (0.6898648, 0.6772435)  1
43   (0.3746322, 0.3610004)  1
44   (0.6814032, 0.6329185)  1
45    (0.450155, 0.4507781)  1
46   (0.5470992, 0.5054271)  1
47   (0.4221827, 0.2999639)  1
48   (0.5007529, 0.3188841)  1
49   (0.6301432, 0.5337772)  1
50   (0.5299253, 0.5821063)  1
51   (0.7088113, 0.3870656)  1
52   (0.2971051, 0.4435389)  1
53   (0.3290995, 0.2780128)  1
54   (0.0989882, 0.3020985)  1
55   (0.5660911, 0.4735826)  1
56   (0.5470477, 0.3016979)  1
57    (0.4857198, 0.373851)  1
58    (0.480448, 0.7708603)  1
59   (0.6320601, 0.3980469)  1
60   (0.4583946, 0.5881951)  1
61   (0.4402384, 0.1751066)  1
62   (0.2549369, 0.6525002)  1
63   (0.4418386, 0.3873558)  1
64    (0.7305905, 0.290951)  1
65    (0.8760602, 0.474348)  1
66   (0.4581814, 0.4788512)  1
67    (0.4384001, 0.823408)  1
68   (0.4126548, 0.3120639)  1
69   (0.5301236, 0.4387973)  1
70   (0.4004635, 0.5225088)  1
71   (0.2137817, 0.5582372)  1
72   (0.3626188, 0.4898485)  1
73    (0.3573174, 0.582077)  1
74   (0.5022237, 0.6469368)  1
75   (0.8147821, 0.4022839)  1
76   (0.5279285, 0.6727853)  1
77   (0.8352926, 0.5196618)  1
78   (0.7943283, 0.3576804)  1
79   (0.5965826, 0.4594427)  1
80   (0.4918451, 0.6695336)  1
81    (0.591113, 0.5480562)  1
82   (0.5512078, 0.4069954)  1
83   (0.3842753, 0.6689455)  1
84   (0.5715681, 0.4654771)  1
85   (0.3851951, 0.5820745)  1
86   (0.5157608, 0.5354355)  1
87   (0.6201899, 0.3757584)  1
88   (0.4760433, 0.4867177)  1
89   (0.3637628, 0.3667702)  1
90   (0.6836013, 0.2241199)  1
91    (0.3028377, 0.418402)  1
92   (0.7524814, 0.4633359)  1
93    (0.5568391, 0.582136)  1
94   (0.3870469, 0.3166401)  1
95   (0.2227477, 0.2591549)  1
96   (0.6988701, 0.5459523)  1
97    (0.450401, 0.5078356)  1
98   (0.5163645, 0.3581276)  1
99   (0.6211233, 0.4076039)  1
100  (0.4463216, 0.8191176)  1
101  (0.4379997, 0.5102775)  1
102  (0.6060949, 0.5102447)  1
103  (0.4253424, 0.7093138)  1
104  (0.4274969, 0.6962522)  1
105  (0.5383117, 0.4747114)  1
106   (0.618609, 0.7705969)  1
107  (0.4384641, 0.5806597)  1
108  (0.4241545, 0.4778383)  1
109  (0.4167817, 0.2858639)  1
110   (0.4984357, 0.435809)  1
111   (0.6883003, 0.569072)  1
112  (0.4545583, 0.7695308)  1
113  (0.6640869, 0.5419787)  1
114  (0.5996037, 0.2434509)  1
115   (0.5551714, 0.365217)  1
116  (0.3752582, 0.6792477)  1
117  (0.4876558, 0.6649241)  1
118  (0.1779091, 0.3833757)  1
119  (0.4657853, 0.6266571)  1
120  (0.4648396, 0.6209278)  1
121  (0.3673653, 0.6773636)  1
122  (0.6947145, 0.3571058)  1
123   (0.2141362, 0.528822)  1
124  (0.4389509, 0.6623797)  1
125   (0.224267, 0.5892352)  1
126  (0.6450677, 0.4334256)  1
127  (0.6919007, 0.4552926)  1
128  (0.8333661, 0.5009848)  1
129  (0.5547832, 0.4027505)  1
130  (0.4488744, 0.6775168)  1
131   (0.443551, 0.6182825)  1
132  (0.5488296, 0.5359752)  1
133  (0.4556836, 0.3923531)  1
134  (0.4364364, 0.5696277)  1
135   (0.5908703, 0.366188)  1
136  (0.3860005, 0.3372325)  1
137  (0.6269547, 0.5851083)  1
138  (0.4570461, 0.5779822)  1
139  (0.4881711, 0.4797764)  1
140  (0.4791731, 0.5309612)  1
141  (0.6196566, 0.7458498)  1
142  (0.5884672, 0.4981356)  1
143  (0.6993677, 0.4523398)  1
144  (0.5792654, 0.5592844)  1
145   (0.4474605, 0.307141)  1
146  (0.6067617, 0.3453949)  1
147  (0.6375483, 0.4103212)  1
148  (0.4379644, 0.4739322)  1
149  (0.6035645, 0.8164439)  1
150  (0.4012442, 0.2693332)  1
151    (0.660531, 0.228833)  1
152  (0.4814769, 0.4331611)  1
153   (0.4832722, 0.521099)  1
154  (0.3836123, 0.6360521)  1
155  (0.6747721, 0.4642405)  1
156   (0.4265834, 0.566877)  1
157  (0.3450116, 0.3249084)  1
158  (0.3714588, 0.3753331)  1
159  (0.3732532, 0.4807115)  1
160  (0.7463477, 0.4548546)  1
161  (0.5731799, 0.5829851)  1
162  (0.3981632, 0.3639098)  1
163  (0.6194458, 0.7385884)  1
164  (0.6512965, 0.4047775)  1
165   (0.629167, 0.5454858)  1
166  (0.5475796, 0.5362355)  1
167  (0.3258708, 0.6922653)  1
168  (0.6190825, 0.3556853)  1
169  (0.5133945, 0.5327096)  1
170   (0.482238, 0.7093108)  1
171  (0.3224678, 0.2658323)  1
172  (0.3045416, 0.2183973)  1
173  (0.4595958, 0.5324394)  1
174   (0.5076739, 0.346188)  1
175  (0.3389027, 0.5716982)  1
176  (0.7417197, 0.2842408)  1
177  (0.9151382, 0.3568668)  1
178  (0.7903494, 0.4410343)  1
179  (0.6213827, 0.6445009)  1
180  (0.5000889, 0.7789313)  1
181  (0.5502467, 0.4509816)  1
182  (0.6112051, 0.5033855)  1
183   (0.404189, 0.2825938)  1
184  (0.5633695, 0.6315592)  1
185  (0.7544097, 0.4436957)  1
186   (0.4154778, 0.503547)  1
187  (0.5720225, 0.4725489)  1
188  (0.3516117, 0.6916273)  1
189  (0.8727849, 0.2722779)  1
190  (0.1596482, 0.4692396)  1
191  (0.4138874, 0.3109658)  1
192   (0.6880997, 0.597531)  1
193  (0.7216252, 0.5584246)  1
194  (0.5318001, 0.5943763)  1
195  (0.3699496, 0.5921001)  1
196  (0.4859236, 0.2131098)  1
197 (0.4088371, -0.0102009)  1
198  (0.4243934, 0.4186269)  1
199  (0.4715659, 0.5690595)  1
200  (0.4803346, 0.4403573)  1
201  (0.5354244, 0.1163492)  1
202  (0.3925556, 0.5924176)  1
203  (0.3802135, 0.6647974)  1
204  (0.4417737, 0.2411062)  1
205   (0.3122386, 0.511432)  1
206  (0.6482121, 0.4401215)  1
207  (0.4076653, 0.4136361)  1
208   (0.329547, 0.5009346)  1
209  (0.6576075, 0.6370532)  1
210  (0.4565029, 0.6624121)  1
211  (0.5364652, 0.5087217)  1
212  (0.6524425, 0.5669819)  1
213   (0.458909, 0.6047909)  1
214   (0.612775, 0.4962766)  1
215  (0.4547651, 0.3693323)  1
216  (0.7414219, 0.1122986)  1
217    (0.4844645, 0.69885)  1
218  (0.6714959, 0.4802143)  1
219   (0.541611, 0.3522653)  1
220   (0.3442559, 0.693258)  1
221   (0.7552469, 0.310478)  1
222  (0.2448505, 0.2646639)  1
223   (0.655639, 0.2567604)  1
224  (0.3964543, 0.3896068)  1
225  (0.5598804, 0.3461166)  1
226   (0.4010774, 0.410605)  1
227  (0.4642781, 0.5889659)  1
228  (0.7090264, 0.4368473)  1
229  (0.4265512, 0.3178892)  1
230  (0.4813198, 0.5104192)  1
231  (0.5940948, 0.5681355)  1
232  (0.3640811, 0.5217405)  1
233  (0.3334671, 0.5810735)  1
234   (0.439772, 0.2636033)  1
235  (0.4909784, 0.4117682)  1
236   (0.3755784, 0.586516)  1
237  (0.6895857, 0.6186717)  1
238  (0.3424068, 0.5438831)  1
239  (0.5922487, 0.6412214)  1
240  (0.5362949, 0.2299785)  1
241  (0.5535768, 0.4679933)  1
242 (0.07729696, 0.8584878)  1
243  (0.5260988, 0.5949852)  1
244  (0.7573539, 0.7059395)  1
245  (0.6574805, 0.5625088)  1
246    (0.5130363, 0.10474)  1
247  (0.5372382, 0.6572702)  1
248   (0.410788, 0.3619018)  1
249  (0.3673499, 0.4156154)  1
250  (0.6029786, 0.3292129)  1
251  (0.4477872, 0.3510619)  1
252  (0.3738724, 0.7886375)  1
253  (0.1752441, 0.6590465)  1
254  (0.2922128, 0.8670643)  1
255  (0.3806812, 0.1967471)  1
256  (0.3508024, 0.7085864)  1
257  (0.5331642, 0.5127938)  1
258  (0.6163769, 0.3057188)  1
259   (0.373968, 0.3933901)  1
260  (0.4388865, 0.5387702)  1
261  (0.6644292, 0.2763094)  1
262  (0.4058467, 0.6270923)  1
263  (0.5869566, 0.7660445)  1
264  (0.5931251, 0.2531074)  1
265  (0.6497779, 0.5159658)  1
266   (0.5574623, 0.426532)  1
267   (0.760017, 0.5838912)  1
268   (0.293127, 0.2467214)  1
269   (0.4596872, 0.723851)  1
270   (0.4047207, 0.574803)  1
271  (0.2834295, 0.4991104)  1
272  (0.3236958, 0.2955868)  1
273  (0.4357016, 0.3178518)  1
274  (0.6178887, 0.6382153)  1
275    (0.240341, 0.536992)  1
276  (0.5546601, 0.5048837)  1
277  (0.2277891, 0.3436425)  1
278  (0.5612223, 0.7813401)  1
279  (0.3682652, 0.5041128)  1
280  (0.7026061, 0.1460216)  1
281  (0.3842489, 0.3598407)  1
282  (0.5637094, 0.7188711)  1
283  (0.6237578, 0.4264696)  1
284   (0.370966, 0.5321942)  1
285  (0.6044737, 0.6543128)  1
286  (0.6029642, 0.4803646)  1
287  (0.5810587, 0.5379209)  1
288   (0.472703, 0.5746132)  1
289  (0.9154866, 0.1946212)  1
290  (0.4144516, 0.8474316)  1
291  (0.5307102, 0.5466129)  1
292  (0.4305124, 0.5661448)  1
293   (0.776346, 0.5804237)  1
294  (0.3325551, 0.5100427)  1
295  (0.5737317, 0.6041301)  1
296  (0.9578754, 0.5303349)  1
297  (0.3528675, 0.6275617)  1
298  (0.3874716, 0.5431827)  1
299  (0.4563955, 0.4142464)  1
300  (0.4341762, 0.8122072)  1
301  (0.6207027, 0.4118396)  1
302  (0.4339062, 0.4657327)  1
303   (0.403462, 0.4142646)  1
304   (0.606507, 0.9744982)  1
305  (0.7211526, 0.3411053)  1
306  (0.6310469, 0.5771872)  1
307   (0.344359, 0.4348559)  1
308   (0.680817, 0.4189409)  1
309  (0.4581523, 0.5940769)  1
310  (0.4516613, 0.7782796)  1
311  (0.4552046, 0.7675154)  1
312  (0.2636356, 0.3924303)  1
313  (0.6395341, 0.5624985)  1
314  (0.4341231, 0.6938811)  1
315  (0.7154448, 0.4237329)  1
316  (0.4604419, 0.5608634)  1
317   (0.687412, 0.5156392)  1
318  (0.6614508, 0.6691889)  1
319  (0.5588977, 0.4042105)  1
320  (0.4991693, 0.5688589)  1
321  (0.6202272, 0.4081432)  1
322   (0.383798, 0.6786592)  1
323  (0.3521555, 0.7493391)  1
324  (0.2212241, 0.5969088)  1
325  (0.2242187, 0.5170026)  1
326   (0.601962, 0.6133733)  1
327  (0.5372914, 0.2636899)  1
328  (0.4986963, 0.7068344)  1
329  (0.4032003, 0.3563049)  1
330   (0.617371, 0.6129621)  1
331  (0.3922677, 0.2909629)  1
332  (0.6038755, 0.5913604)  1
333  (0.3237509, 0.5104216)  1
334  (0.4749758, 0.6096643)  1
335  (0.6677468, 0.5463125)  1
336   (0.450469, 0.4605755)  1
337  (0.3376054, 0.4367896)  1
338    (0.612358, 0.415626)  1
339   (0.6069572, 0.495881)  1
340   (0.6154135, 0.522556)  1
341  (0.5188426, 0.5137989)  1
342  (0.5755684, 0.4367595)  1
343  (0.5910726, 0.3450605)  1
344  (0.5675101, 0.5740629)  1
345  (0.7573954, 0.4718775)  1
346  (0.3084944, 0.3482337)  1
347  (0.4471219, 0.4037743)  1
348  (0.8927409, 0.4051182)  1
349  (0.4934174, 0.3861379)  1
350  (0.5387572, 0.5782755)  1
351  (0.4391025, 0.4506392)  1
352  (0.3593513, 0.4743236)  1
353   (0.469134, 0.4872195)  1
354   (0.229091, 0.4397305)  1
355  (0.6232782, 0.7284837)  1
356  (0.5852363, 0.3735074)  1
357  (0.3446396, 0.3421235)  1
358  (0.4591481, 0.4445552)  1
359   (0.563911, 0.1907371)  1
360  (0.4291708, 0.5266153)  1
361  (0.5760891, 0.3064011)  1
362  (0.5530138, 0.5385602)  1
363  (0.7272748, 0.2539881)  1
364  (0.3149577, 0.3678418)  1
365  (0.3054566, 0.3297122)  1
366   (0.5426991, 0.392193)  1
367  (0.6756546, 0.3521579)  1
368  (0.5174308, 0.6019288)  1
369  (0.8991814, 0.4750854)  1
370  (0.2585162, 0.4815877)  1
371  (0.2407173, 0.7909668)  1
372  (0.5438777, 0.3828713)  1
373 (0.4914393, 0.02644576)  1
374   (0.225371, 0.5926991)  1
375  (0.5528077, 0.6095242)  1
376  (0.3919815, 0.2480847)  1
377    (0.2555854, 0.46137)  1
378   (0.3615351, 0.338429)  1
379  (0.6771256, 0.5499899)  1
380  (0.5893388, 0.4443457)  1
381  (0.7176264, 0.5468729)  1
382  (0.5040027, 0.4525809)  1
383  (0.5458727, 0.6053916)  1
384  (0.4182124, 0.6347514)  1
385  (0.5250218, 0.3079287)  1
386  (0.3665716, 0.7454357)  1
387  (0.6333238, 0.7812892)  1
388  (0.6633388, 0.7373419)  1
389  (0.3395353, 0.3694448)  1
390  (0.4917464, 0.5305516)  1
391  (0.4658998, 0.5148771)  1
392   (0.448281, 0.4124858)  1
393   (0.394526, 0.6596747)  1
394   (0.4764037, 0.596524)  1
395  (0.5543212, 0.4219578)  1
396  (0.6148688, 0.6583879)  1
397   (0.4926621, 0.344442)  1
398    (0.572504, 0.337338)  1
399  (0.8487998, 0.6258012)  1
400  (0.3759731, 0.9897916)  1
401  (0.3791603, 0.3281564)  1
402  (0.4694037, 0.3905891)  1
403  (0.6240424, 0.4709636)  1
404  (0.4204742, 0.4502569)  1
405  (0.5754125, 0.4489915)  1
406  (0.4742337, 0.5465314)  1
407  (0.5107357, 0.6873992)  1
408  (0.4846313, 0.3814067)  1
409    (0.7585219, 0.44864)  1
410  (0.4208572, 0.3751832)  1
411  (0.5148712, 0.5341457)  1
412  (0.2243529, 0.2561545)  1
413  (0.6733914, 0.2718721)  1
414  (0.3796548, 0.5932916)  1
415  (0.7016048, 0.7244217)  1
416  (0.5158687, 0.3096854)  1
417   (0.691079, 0.3411449)  1
418   (0.5983583, 0.288261)  1
419  (0.8652568, 0.4709728)  1
420  (0.5112495, 0.4950589)  1
421   (0.4171267, 0.504266)  1
422  (0.6307577, 0.3802744)  1
423  (0.6071006, 0.7095753)  1
424  (0.1887073, 0.7014402)  1
425   (0.710803, 0.3118778)  1
426  (0.5224883, 0.6789696)  1
427   (0.4398475, 0.700117)  1
428   (0.285215, 0.6795589)  1
429  (0.2956123, 0.4921547)  1
430   (0.505485, 0.4019886)  1
431  (0.3855457, 0.7187503)  1
432  (0.3690403, 0.4965663)  1
433  (0.6081091, 0.4555832)  1
434  (0.4485599, 0.5570418)  1
435  (0.5734639, 0.5781892)  1
436   (0.8417989, 0.452613)  1
437  (0.3162291, 0.5762242)  1
438  (0.5716603, 0.3376595)  1
439  (0.4067743, 0.6145342)  1
440  (0.6779648, 0.5643343)  1
441  (0.6354376, 0.2700981)  1
442  (0.4405357, 0.6115756)  1
443  (0.8012162, 0.5473846)  1
444  (0.4285232, 0.7718898)  1
445  (0.4704882, 0.5492395)  1
446  (0.3466694, 0.7125101)  1
447   (0.505631, 0.4341997)  1
448  (0.6878965, 0.4837624)  1
449  (0.3919277, 0.5941882)  1
450 (0.07672919, 0.8298992)  1
451  (0.5865628, 0.3112168)  1
452  (0.6619709, 0.4681143)  1
453  (0.4325104, 0.3364215)  1
454  (0.2887822, 0.3622732)  1
455  (0.3358043, 0.5933441)  1
456  (0.4842397, 0.6067548)  1
457  (0.2385013, 0.5465651)  1
458  (0.7483752, 0.5948053)  1
459  (0.6286588, 0.3932575)  1
460  (0.2235284, 0.3977828)  1
461  (0.5404614, 0.6070401)  1
462  (0.2745168, 0.3516475)  1
463  (0.4312346, 0.5532999)  1
464  (0.6586744, 0.5200704)  1
465  (0.1962556, 0.5648315)  1
466  (0.8810531, 0.4829864)  1
467  (0.3398511, 0.6275588)  1
468  (0.4440769, 0.7573635)  1
469  (0.4331478, 0.5780076)  1
470  (0.5963966, 0.4859248)  1
471  (0.8067055, 0.5505263)  1
472  (0.2125213, 0.5362017)  1
473 (0.5264809, 0.05340268)  1
474   (0.6214125, 0.455692)  1
475  (0.5130118, 0.6856366)  1
476  (0.5591214, 0.7113464)  1
477   (0.467423, 0.6568453)  1
478  (0.5690967, 0.5839665)  1
479  (0.5777041, 0.8006339)  1
480  (0.5151806, 0.2630854)  1
481  (0.4276823, 0.4303953)  1
482  (0.4360901, 0.5012227)  1
483  (0.4913997, 0.4374665)  1
484  (0.3992364, 0.5436574)  1
485    (0.80468, 0.7606119)  1
486   (0.403497, 0.4062455)  1
487  (0.4002549, 0.4467248)  1
488  (0.2484207, 0.5200421)  1
489  (0.4909378, 0.4642772)  1
490  (0.6387627, 0.7005741)  1
491  (0.4638328, 0.3171384)  1
492  (0.5927718, 0.6030135)  1
493  (0.4122205, 0.5029294)  1
494  (0.5040086, 0.2734949)  1
495  (0.6742237, 0.4549778)  1
496  (0.4305111, 0.4449821)  1
497  (0.5617089, 0.6539166)  1
498  (0.5985484, 0.4731509)  1
499   (0.5443113, 0.464178)  1
500  (0.3783541, 0.7544202)  1

In [44]:
over(pnt_spdf, poly_spdf, fn=colSums)


Error in FUN(X[[i]], ...): 'x' must be an array of at least two dimensions

In [49]:
area.poly_spdf <- c(0.25^2*6, 0.25^2*2, 0.25^2*4, 0.25^2*4)

In [51]:
over(pnt_spdf, poly_spdf, fn=colSums)/area.poly_spdf


Error in FUN(X[[i]], ...): 'x' must be an array of at least two dimensions

In [84]:
library(sp)
x = c(0.5, 0.5, 1.0, 1.5)
y = c(1.5, 0.5, 0.5, 0.5)
xy = cbind(x,y)
dimnames(xy)[[1]] = c("a", "b", "c", "d")
pts = SpatialPoints(xy)
xpol = c(0,1,1,0,0)
ypol = c(0,0,1,1,0)
pol = SpatialPolygons(list(
 Polygons(list(Polygon(cbind(xpol-1.05,ypol))), ID="x1"),
 Polygons(list(Polygon(cbind(xpol,ypol))), ID="x2"),
 Polygons(list(Polygon(cbind(xpol,ypol - 1.0))), ID="x3"), Polygons(list(Polygon(cbind(xpol + 1.0, ypol))), ID="x4"),Polygons(list(Polygon(cbind(xpol+.4, ypol+.1))), ID="x5")))

In [85]:
plot(pol)


Error in file(con, "rb"):  コネクションを開くことができません 

In [86]:
pts = SpatialPoints(xy)
plot(pts)


Error in file(con, "rb"):  コネクションを開くことができません 

In [87]:
x = c(0.5, 0.5, 1.0, 1.5)
y = c(1.5, 0.5, 0.5, 0.5)
xy = cbind(x,y)

In [88]:
over(pts, pol)


Out[88]:
a
NA
b
5
c
5
d
NA

In [83]:
over(pts, pol, returnList = TRUE)


Out[83]:
$a
$b
  1. 2
  2. 5
$c
  1. 2
  2. 4
  3. 5
$dh
4

In [89]:
class(pol)


Out[89]:
'SpatialPolygons'

In [90]:
zdf = data.frame(z1 = 1:4, z2=4:1, f = c("a", "a", "b", "b"),
 row.names = c("a", "b", "c", "d"))
zdf


Out[90]:
z1z2f
a14a
b23a
c32b
d41b

In [91]:
ptsdf = SpatialPointsDataFrame(pts, zdf)
 zpl = data.frame(z = c(10, 15, 25, 3, 0), zz=1:5,
 f = c("z", "q", "r", "z", "q"), row.names = c("x1", "x2", "x3", "x4", "x5"))
 zpl


Out[91]:
zzzf
x1101z
x2152q
x3253r
x434z
x505q

In [92]:
poldf = SpatialPolygonsDataFrame(pol, zpl)

In [93]:
over(pts, poldf)


Out[93]:
zzzf
aNANANA
b152q
c152q
dNANANA

In [94]:
class(pts)


Out[94]:
'SpatialPoints'

In [95]:
class(poldf)


Out[95]:
'SpatialPolygonsDataFrame'

In [96]:
plot(poldf)


Error in file(con, "rb"):  コネクションを開くことができません 

In [ ]: