Zeros of the polygamma functions $\psi^{(n)}$
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Numbers
$n$
$k$ 
$k$th largest zero of $\psi^{(n)}$
0
1:
1.461632144968362341262659542325721328468196204006446351295988408598786440353801810243074992733725593
0
2:
-0.5040830082644554092582693045333024989553851823685798451772695845095938337134788646256447938151365255
0
3:
-1.573498473162390458778286043690434612655040859116846149930142568797020344396514048104732398251885628
0
4:
-2.610720868444144650001537715718724207951074010873480244190650875603757473313838637565361549625270712
0
5:
-3.635293366436901097839181566946017713948423861193530708748479006755895978384988966484055839984600804
0
6:
-4.653237761743142441714598151148207363719069416133868555172586807954156540758867917003093638179446764
0
7:
-5.667162441556885535849474174518155424711795787694848893670419733326781494993858143428913377273387229
0
8:
-6.678418213073426742829855888602200099204686010150760143397501319834956182290587266620156226588974816
0
9:
-7.687788325031626037440098891843704953683821797882643359408486999125979434941727765613901982953281583
0
10:
-8.695764163816401266488776160804645820272438084966728783266578867477738714277185961585700959318658689
0
11:
-9.702672540001863736084426764894215318577550599821912486434974847945551227030086536338699705305712199
0
12:
-10.70874083825414465198831985698789763313222925227183632256063349552361029744765003924180288821174337
0
13:
-11.71413306122895384213497680067738659242131370390661088772281259289890094103813040507576813689654945
0
14:
-12.71897102574920749079617761944949564264672235962199766303404530130820566890740915440870467937712313
0
15:
-13.72334745736382676476340974346431371536183740522529371207951026771111922243132352947155426794064155
0
16:
-14.72733441601852892086968181504239310797759211385003900504263299818546617600341627336371491779860593
0
17:
-15.73098890633288238766909918648875707752048354421538425285295594353145253840475544789829426106215423
0
18:
-16.73435672395573568451909857616416153191371626337229447821992572157077023407886231143448589592753709
0
19:
-17.73747515997758890292521455762033866738700103662864717191027402864221051787836464486844779084225728
0
20:
-18.74037494478009968777082608555748480915615607022894664427492920945937960748672074399447747862828073
0
21:
-19.74308167259021763897521135648686312341523157373832815211619470387909909717742960109364892744229886
0
22:
-20.74561686360752594372392077839764833341791561277904681843418949738478267477144802235481151711052088
0
23:
-21.74799876820112965241393517273738696195520060071450436524444157080328921999451521272834445402541542
0
24:
-22.75024298430606008445984310003757832772707928345398289676245780426315648181747017277473407807617637
0
25:
-23.75236293738518174620952682546801091196330536930677253073930212556079536566505737123641624407400288
0
26:
-24.75437025782297116434571661674800980563008979148211610247894734397218205522604809843910986313644511
0
27:
-25.75627508077103524857277721132687779881221518048460753260380981424062376530810292640150538232809056
0
28:
-26.75808628666136599238275544250145845966377867314649446670056398285948710984801101590347865254391178
0
29:
-27.75981169582670571404523790075004930094923276422991243670160704051609556433256825899338413393073094
0
30:
-28.76145822726486554768220905229397797933501622024418994466863275840493571517476911500322661595842408
0
31:
-29.76303202912746261819398259869845339760191651837336659680409273144016236519064563006155043941762444
0
32:
-30.76453858671817193146333278354039810200579550689178744300739482733000691020062364041449897699385456
0
33:
-31.76598281245824817901186585601221815969664938734356536738749284601329002641450189325907735595886141
0
34:
-32.76736912128526443846315334433540382078207334364497232920419859694339622600167314156350231643176980
0
35:
-33.76870149420254717790456551471199220844138042215506502043350637541376983198413673230534296397028133
0
36:
-34.76998353212671001018994191905145380869351034594572145312679781730567031118503563410947559429052022
0
37:
-35.77121850174271095341890350963344016107181796769177223225639666919868327910418802423372973958224205
0
38:
-36.77240937473662706246050405014838132564472424861525657777944506471410000629564728497085156758222869
0
39:
-37.77355886151158064692665253945299304499519626432510693909828700545091923929511803528477732812219236
0
40:
-38.77466944028412451052727517786608904270693525836364911722897333548091004238927233351345221475754596
0
41:
-39.77574338229367331989722625713299206039808753927014193292096831782114454896016546899631845535274681
0
42:
-40.77678277372636409284360887476272243010667078217392462652885551471217176132448934540857308290337978
0
43:
-41.77778953484958591927840655788244493252411598727754878149787113890202180277322535321330688822692007
0
44:
-42.77876543676867538145405017605266505594972667490918029963308304129873648743602947243096987115721067
0
45:
-43.77971211614859851139775274865049154817989325879471068792147227054965970330827382940301853957056227
0
46:
-44.78063108818749669253273108203275348290107411519956500211064184853295923453885807056688594939955158
0
47:
-45.78152375808317683136918262836958510777026757498111183733032813464244245618712771265275605077004943
0
48:
-46.78239143119595854139838391695732723426762499125148585968691344903601200260851323450338169377558725
0
49:
-47.78323532208017069303561715190546416472612686998714159733113126739907259473984218479885876806268901
0
50:
-48.78405656253076815649629989068379416715708052735934758975957304089510891111625380277428009869149593
2
1:
-0.4957156769130383941039020593991838578218432981175533606098518149084029919739225356077694533088082262
2
2:
-1.498786194009774540541880926353189422575118887846682678685456862319070488409908797041394059632430201
2
3:
-2.499444391258482490425143894283623032320139114563201901244983737944890597101634299677754416659637055
2
4:
-3.499683980605040985082077693060014196007718643578450649721562544265785835994498614099396341080403942
2
5:
-4.499796671357421320532264757357919008789608675777564731437660678427429663855199953392850959214030729
2
6:
-5.499858384896917713065009755010511709605427662916635183190142147200916499805075783713672185824399846
2
7:
-6.499895770245409703588639982860066835132417319616496468340762290563822535018838292594539812319366713
2
8:
-7.499920105916149248555185251487315242689925444490601732957568554664450069842701755275093071154277308
2
9:
-8.499936823055739469283334329657059708323740253442035697977867527375197223626267831099433073419721381
2
10:
-9.499948797151803086615272993483146109042882650663703743518987199088492869735194188971630029843723041
2
11:
-10.49995766549035076628921981717715537510317573827979468151651418391751668663844924618068032201686051
2
12:
-11.49996441565443068567838247622878715241624577521786955044950183693473530682863942445440637912205135
2
13:
-12.49996967190649748982697896477402705135483455710535899950631787105925128160152107762992333596045615
2
14:
-13.49997384447752027458145685531432824881171752605796202459347793390851584894669464316134884134166914
2
15:
-14.49997721191980133362811407751786225737825732173119604784190739005955297312498037373080498049289729
2
16:
-15.49997996873978808461460925520145007325328728508579419999913065645839949361827765508385164407414326
2
17:
-16.49998225408156145866021023273179463787523109492905546160838691964729914814259100427813369445283620
2
18:
-17.49998416960928894748855662280468411751650483148421397513006733471790978650843259082753649292823560
2
19:
-18.49998579099777311308354704987028890265652102386424083091677123199008289692354913416391958061936446
2
20:
-19.49998717551440751165016896629429261801964402469269722169761530914909362135139536329851410923529243
2
21:
-20.49998836714109058085053084974013717548003554295475330046123757471357173359677343576614792073949327
2
22:
-21.49998940010762240558187299993201781539600846116337926777630083843664080150640316605652378129434635
2
23:
-22.49999030137558407359451774647494338864385218705918725765018862208518257307268873383968436375368898
2
24:
-23.49999109241437488339303339066702962657415717449230316467437745752892919357940328412649854386958057
2
25:
-24.49999179049086763493704967914759367464409553204624266962609778606062203274630427608605975025785181
2
26:
-25.49999240961914477570617137948871630814773246365900845806601340635278392353824223061355136230733202
2
27:
-26.49999296126897141998337109100078366111772247286198565641705087497970379852100399485236560812758951
2
28:
-27.49999345490058274310943125236055450403040695121791653925361263824005126274401022648056460780687757
2
29:
-28.49999389837279303063235203176503788505010573486271818609299702256501275305624859598519069724162069
2
30:
-29.49999429825759184028455710611068835149133075654897712992272507984954764473401893297647810841993048
2
31:
-30.49999466008493547152529225255236681081698696521828325699800976119763464048513413270748015387440652
2
32:
-31.49999498853488862185645760900713903638180315224580473327110117516766020410532656361266264592441683
2
33:
-32.49999528758967024520143920069782205062085646938146757934621423620673368667727690437036770679270145
2
34:
-33.49999556065488794212963284833488267188839503285233402772196404767467724878588226244205403151253229
2
35:
-34.49999581065689500315921787202751556994187251052467198391386823483363264162967286073449576070834322
2
36:
-35.49999604012149688291336906178989171999145564271298001178038099726918290670632865850894829963060308
2
37:
-36.49999625123798114562798448573160945339961807499871009744884164633410913493523886067751174571481452
2
38:
-37.49999644591151710871983064654519203946594344563215973585182450353146045067199829253421790721117223
2
39:
-38.49999662580627817073800651282205720284060574786031507728420936498725837274469354263272768293948496
2
40:
-39.49999679238111752174610993316485682638948550828804415244434444300709896096978626403686448836763450
2
41:
-40.49999694691923134613410518844342039508768192460662403686165599320809345003308454728397096047022263
2
42:
-41.49999709055294024727872351848550811360552610476543330676080547215653218242125394147179500999206685
2
43:
-42.49999722428448590919526666139195085228219513679092241033315693130601416622638739391895482171204722
2
44:
-43.49999734900355876132705849587813362687865361389189782530421218238264575041906736852584761365538648
2
45:
-44.49999746550213095893451898525772693037658727779527136264208040431464511979359912751637766118408964
2
46:
-45.49999757448705792910968955199957468180857909280828479996802909911542689119853968803609912938182644
2
47:
-46.49999767659082403033936262398266545021610927525565388980988573859630812493517966248558434300624081
2
48:
-47.49999777238073823863356350898813519564386285163426559642043084470299862205013663540263286476763718
2
49:
-48.49999786236683019428131996779775079717747852352715782438930707075418942012649983775237505914562986
2
50:
-49.49999794700865236129513850949748814389753882191512594508081990698865326831795948732301362207360084
4
1:
-0.4997739756485913266900194579192219125265580924980460602819924196814330585949543434203980567630039292
4
2:
-1.499979601926571232860079655714384112012293385865115677182373326565332190154465911079194300663883428
4
3:
-2.499995579548797590563394428269002014967265200732560977594743948995422295764773305159738924033004990
4
4:
-3.499998550223911135968629068917329845496286192975269626633461388141324673865274498453041450600243857
4
5:
-4.499999395756517893424369499324713686512360232513629549618831571397740704094067555110401799389708063
4
6:
-5.499999705768798650304088548110080576206273838176548151363331375247314156482145981352136473416667807
4
7:
-6.499999840238790109006588866045489449703719637764640124354277832160607757546315343245333919564631821
4
8:
-7.499999905987278494617814000926120417986414494770544741437881398425874900035708586983517046275853339
4
9:
-8.499999941151210340243223294479067257784141810509602456317663572648628234410579272430177195583683099
4
10:
-9.499999961315086273320729782855555720771707619979713588203871635515936128292528929855814481920875313
4
11:
-10.49999997353999259094071508900618752045546755358023471809853959871478241873141862397956083379169550
4
12:
-11.49999998129715401054779353669032518420969767006670376683538815552078345254956479882495528986159349
4
13:
-12.49999998640975574366624644956341920899606615097629126981501068332662161011418888721416231944256426
4
14:
-13.49999998988930656335122292771985233194565098391375634141611656605495728796305777441952197470586142
4
15:
-14.49999999232348277621422353817756123282609629661537589805853316335797268142232322565272542699177370
4
16:
-15.49999999406743078626058457194995609689294866725428126413472194078844691415515545085304929392910276
4
17:
-16.49999999534320054440729829762586292609664423865625453108153357429592176997770850101220319524833197
4
18:
-17.49999999629380923508519561313617770575243598091271422468137129938946760264123922565194407973928196
4
19:
-18.49999999701381070254636508840137242916725908620813300003349989407101779789453325426634739794830936
4
20:
-19.49999999756718497834013334117502400452706162742087667447694713312156352436421556638953038031932021
4
21:
-20.49999999799813084343756083519093392679163579704298500852295524110303570899075147480188613599406974
4
22:
-21.49999999833775589991490435759222735403779569437180300551230390440388047947154287997187430996360038
4
23:
-22.49999999860832576967713236927433443698816779910687473797009088278488199864813250582279704943986178
4
24:
-23.49999999882602290377147310302409580108382110765705826554976741760249027470169174632136110506537554
4
25:
-24.49999999900277379049473407825766821558214307805278548814621321239471925320552834822705030416264925
4
26:
-25.49999999914748131723314036486240111924077390395629771437832198751608262118953956372586381157022346
4
27:
-26.49999999926686986055168724623195213106972758206936764333520652493439145917481640459033746473001463
4
28:
-27.49999999936607371668049156483216511892976230717284796321100440155715582297980084566607571501285381
4
29:
-28.49999999944905262615202859870139024260775177645151913571094173988769982018504979207200763517911943
4
30:
-29.49999999951888904211369183425690209600521540599681588565684087115384008806115842780601644489196279
4
31:
-30.49999999957800337953826006177171942016360032993617918365234381988340945559292076598755963147366463
4
32:
-31.49999999962831163458592208913581561672517701543601220596133874093920688025622114687677295892346808
4
33:
-32.49999999967134201822195650766986810500885576594449627551155455390464119815435750188966748444828223
4
34:
-33.49999999970832211026194750505768563526881227092709099892834067423873351639328961162973117958093663
4
35:
-34.49999999974024458467636100542529631837733277139314736383171423292938430254566960782528667129947731
4
36:
-35.49999999976791720328975513070105924925692951093906513944325785407305723075682613150428189649415774
4
37:
-36.49999999979200115238707440182486625808834836484515482117927241515314632775356564239097821441937313
4
38:
-37.49999999981304066544792274969497317719800347771922930916520197375084170569162590165899583920456102
4
39:
-38.49999999983148607809420190648086743156492218267987143527232643012171399083045485012749156628260213
4
40:
-39.49999999984771189401887974831436069402845334488032397454717599983412609806478107148843009389283472
4
41:
-40.49999999986203103308164839646127094554093975287466179210106548465873142603739182772302653646790192
4
42:
-41.49999999987470613731251034804834807858667175647208855442960075603797815137078891446813891345251981
4
43:
-42.49999999988595859458829886079433373066032219275220459219985373577688944929091477138825896228490339
4
44:
-43.49999999989597578059429698864641995869759931066833650248376235794494173635902817197442052276760669
4
45:
-44.49999999990491690150735379474918663804104698806328817903861209966329745827151535203498397251437582
4
46:
-45.49999999991291773145035292614834302625659010427584277964575730346488243936893016773970355627458568
4
47:
-46.49999999992009447220415409597048920933302840441603585604333233349309516569602428028280992678466662
4
48:
-47.49999999992654691220354687177908068194794805654097160652559694244352319002496422979560232569008744
4
49:
-48.49999999993236102335142596506791731174334158624268782250098451765002660952937271717455360773650450
4
50:
-49.49999999993761110464555109942977976476749380364154338976258638836564913180851205938263363420392779
6
1:
-0.4999831602834572142495296956378074629595571947266408175306362216167394315101378429151613597737705791
6
2:
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Definition
The list contains the $k$-th largest real zero of the polygamma function $\psi^{(n)}(x) = \frac{d^{n+1}}{dx^{n+1}} \log \Gamma(x)$, for even $n$ and $k \geq 1$. [1]
Parameters
$n$
—   integer ($n \geq 0$ even)
$k$
—   integer ($k \geq 1$)
Comments
(1)
$\psi^{(n)}$ has real zeros only for even $n$. For $x$ not a pole, $\psi^{(n)}(x) = (-1)^{n+1} n! \sum_{j \geq 0} (x+j)^{-n-1}$; when $n$ is odd the exponent $n+1$ is even, every term has the same sign, and the sum cannot vanish.
(2)
For even $n$ the function $\psi^{(n+1)}$ has no real zeros by (1), and so has constant sign. Hence $\psi^{(n)}$ is strictly monotonic between consecutive poles and has exactly one zero in each gap.
(3)
The poles of $\psi^{(n)}$ are at $0, -1, -2, \ldots$. For even $n \geq 2$ every real zero is negative, and the $k$-th largest lies in $(-k, -k+1)$. The digamma $\psi = \psi^{(0)}$ has one more: it increases from $-\infty$ to $+\infty$ on $(0,\infty)$, so it has a positive zero as well, and that zero is the largest. The indexing for $n = 0$ is therefore offset by one against the other rows: $k=1$ is the positive zero and $k \geq 2$ lies in $(-k+1, -k+2)$.
(4)
The entry $n = 0$, $k = 1$ is $1.4616\ldots$, the point at which $\Gamma$ attains its minimum on the positive reals, since $\Gamma' = \psi \Gamma$ and $\Gamma > 0$ there. [2]
(5)
For even $n\geq 2$ the $k$-th largest zero tends to $-k+\tfrac12$ as $n\to\infty$, which is why so many entries here are half-integers to many digits. In the series of (1) the terms $j=k-1-m$ and $j=k+m$ cancel in pairs at the midpoint of $(-k,-k+1)$, since $n+1$ is odd; what is left are the terms $j\geq 2k$, which have no partner because the sum starts at $j=0$. Balancing that remainder against the two nearest poles puts the zero above the midpoint by about $\dfrac{(2k+1)^{-(n+1)}}{4(n+1)}$.
Links
Data properties
Entries are of type: real number
Table is complete: no (every even $n\leq 40$ is here, with the $50$ largest zeros of each)
How they were obtained:

Computed in ball arithmetic throughout. Each value is obtained by bisection on an interval whose endpoints were evaluated in ball arithmetic and found to have strictly opposite signs, so a zero lies between them by the intermediate value theorem, and the digits written are the ones that enclosure supports. The index is proven too, by the monotonicity in the comments.

more

Checked against mpmath at 75 zeros and against OEIS A030169 for the positive zero of the digamma.