Failed

run_tests.TestEquivalentPosynomials_mosek_conif.test_correlated_monomials (from run_tests.TestEquivalentPosynomials_mosek_conif-20220302154053)

Failing for the past 1 build (Since #499 )
Took 0.11 sec.

Error Message

Items in the first set but not the second: gpkit.Posynomial(x_2^0.32·x_12^0.65·x_14^1.7·x_11^2.5·x_6^2.5·x_4^3.2·x_9^3.4·x_15^3.7·x_13^4.2/x_8^4.3/x_5^4.2/x_10^3.3/x_3^3.2/x_1^3.2/x_7^2.6/x_16^1.4/x_0^0.045 + u_2^0.53·x_1^0.82·x_11^1.3·x_16^1.9·x_3^2.5·x_2^4/x_13^5/x_5^3.6/x_4^3.3/x_8^3.1/x_9^3.1/x_14^2/x_12^1.5/x_10^1.1/x_7^0.74/x_15^0.71/x_0^0.14/x_6^0.0069 + x_8^0.45·x_12^1.3·x_2^1.7·x_4^1.7·u_3^2.1·x_6^2.6·x_7^2.8·x_5^3.8·x_1^4.4·x_11^4.8/x_14^4.2/x_10^4.2/x_15^3.9/x_3^3.3/x_13^2.1/x_9^1.4/x_0^0.28/x_16^0.07 + x_15^0.0037·u_0^0.27·x_9^1.6·x_12^1.6·x_4^1.6·x_11^1.9·u_1^2·x_1^2.9·x_7^2.9·x_13^4.1·u_2^4.8/x_14^4.9/x_6^4.5/x_8^3.5/x_5^2.8/x_2^1.6/x_16^1.2/x_10^0.46/x_0^0.28/x_3^0.088 + x_11^0.81·x_14^1.1·x_13^1.4·x_4^1.6·x_9^2.1·x_5^3.9·x_6^4·x_15^4.1·x_12^4.3/x_1^4.9/u_2^4.3/x_3^3.2/x_2^2.9/x_10^2.6/x_16^2.2/x_8^2/u_4^1.7/x_0^0.36/x_7^0.34 + x_8^0.24·x_4^1.6·x_15^2.2·x_2^2.2·x_7^2.8·x_12^4.1·x_10^4.5/x_9^4.6/x_16^3.8/x_1^3.7/u_3^3/x_13^3/x_5^2.7/x_6^2.5/x_3^0.42/x_14^0.41/x_0^0.36/x_11^0.13 + x_1^0.79·x_16^2·x_14^2.2·x_2^2.3·x_13^3.4·u_4^3.6·x_9^4.9/x_8^5/x_3^4.5/x_4^3.7/x_5^3.6/x_15^3.5/x_6^3.3/u_2^3.2/x_7^2.6/x_11^1.8/x_12^0.72/x_0^0.4/x_10^0.14 + x_10^0.25·x_15^0.72·x_3^0.94·x_7^1.8·x_11^2.1·x_16^3·x_9^3.6·x_8^4.3·x_5^4.6·x_14^4.7·x_1^4.8/x_4^4.8/x_12^2.9/x_2^2.6/x_13^2/x_0^1.2/x_6^0.12 + x_14^0.37·x_3^1.4·x_13^2.2·x_1^4.7·x_4^5/x_9^4.6/x_16^3.5/x_2^3.5/x_15^3/x_6^2.5/x_7^1.8/x_5^1.7/x_0^1.3/x_11^1/x_8^0.32/x_10^0.23/x_12^0.21 + x_8^0.44·x_4^0.88·x_6^1.8·x_16^2.5·x_11^3.4·x_2^3.6·x_3^4·x_13^4.3/x_5^4.8/x_7^4.4/x_1^3.3/x_9^2.5/u_4^2.4/x_12^2.1/x_0^1.8/x_15^1.4/x_10^0.14/x_14^0.026 + x_6^0.72·x_11^0.91·x_2^2.9·x_14^4.1·x_9^4.2/x_8^5/x_5^4.4/x_13^4.1/x_7^3.7/x_3^3.5/u_4^3.5/x_16^3.3/x_4^2.2/x_1^1.9/x_0^1.8/x_15^1.7/x_10^1.3/x_12^0.36 + x_3^0.046·x_12^0.1·x_4^0.76·x_10^0.96·x_5^1.7·u_4^2·x_8^2.7·x_2^2.9·x_14^2.9·x_15^3.6·x_16^3.7·x_6^4.5/x_13^3.3/x_9^2.7/x_11^2.6/u_3^2.1/x_0^1.8/x_1^1.2/x_7^0.3 + x_4^0.24·x_12^0.52·x_5^1.6·x_11^1.7·x_2^2.1·x_8^2.2·x_7^2.7·x_13^2.7·x_9^3.9·x_10^4.4·x_3^4.4·u_0^4.7/x_14^3/x_0^2.4/x_15^2.1/x_16^1.8/x_1^0.43/x_6^0.094 + x_12^0.0014·x_8^0.39·x_16^1.6·u_3^2·x_11^3.6·x_15^4.4·x_9^4.4·x_2^5/x_6^4/x_10^3.7/x_14^3.7/x_7^2.6/x_0^2.4/x_3^1.4/x_4^1.2/x_5^1.2/x_13^0.89/x_1^0.35 + u_0^0.23·x_7^0.44·u_2^1.3·x_11^1.8·x_14^2.4·x_13^3.3·x_9^3.7·x_6^4.1/x_8^4.8/x_10^4.8/x_4^4.6/x_16^4.5/x_2^4.2/x_12^4.1/x_15^3.1/x_5^3/x_0^2.7/x_1^1.8/x_3^1.7 + x_6^1.1·x_10^1.3·x_16^1.8·x_13^2.4·x_8^3.9·x_3^3.9·x_1^4.9/x_14^4.9/x_4^4.1/x_7^3.9/x_9^3.9/x_12^3.2/x_0^2.8/x_11^2.2/x_2^1.7/x_5^1.5/x_15^0.084 + x_7^0.23·x_11^0.32·x_12^0.56·x_5^1.3·x_14^1.6·x_10^3.6·x_4^3.9/x_13^3.9/x_3^3.2/x_15^3.2/x_0^2.8/x_2^2.8/x_9^2.7/x_16^2.2/x_8^2.1/x_6^1.2/u_3^1.2/x_1^0.95 + x_3^0.25·x_10^0.79·x_16^1.1·x_2^1.2·x_6^2·x_1^2.4/x_15^5/x_7^3.5/x_0^2.9/x_4^2.2/x_5^2.2/x_9^2/x_8^1.3/x_11^1.1/x_14^0.87/x_12^0.58/x_13^0.54 + x_16^1.1·x_10^1.1·x_1^1.9·x_3^2.3·x_9^2.4·x_6^2.7·x_13^3.3·u_1^3.4·x_12^4.2/x_14^4.9/x_5^4.6/x_15^4.6/x_2^4.6/x_11^4.6/x_0^3/x_4^1.7/u_4^1.1/x_7^0.67/x_8^0.34 + x_15^0.17·x_2^0.42·x_9^1·x_3^1.8·x_7^2.4·x_12^2.5·x_5^4·x_8^4.1·x_1^4.6/x_11^4.8/x_4^3.7/x_0^3.2/x_13^2.9/x_14^2.8/u_1^2.7/x_16^2/x_10^1.6/x_6^1.4 + x_15^0.017·x_14^0.44·x_10^0.48·x_6^0.86·x_11^2.9·u_1^3.6·x_16^3.8·x_4^4.5·x_3^4.8/x_8^4.1/x_12^4/x_1^3.7/x_0^3.4/x_13^3.4/x_5^3.2/x_7^2.6/x_9^1.8/x_2^0.95 + x_4^0.042·x_5^0.65·x_15^1.5·x_11^1.8·x_3^2.1·x_12^2.5·x_9^2.8·x_14^2.9·x_2^3.5·x_7^3.6·x_13^4·x_6^4.3·x_8^4.8/x_1^5/x_0^4/x_16^2.2/x_10^1.3 + x_13^0.96·x_16^1.8·x_5^2.7·x_6^2.7·x_1^3.1·x_2^3.6·x_10^4.3·x_14^4.9/x_4^4.5/x_11^4.2/x_0^4.1/x_15^3.5/x_3^2.8/x_8^0.85/x_7^0.8/x_9^0.38/x_12^0.12 + x_11^0.081·x_3^1.1·x_12^2.1·x_2^2.6·x_9^3.2·x_4^3.3·x_1^3.9·x_7^4.2/x_6^4.9/x_13^4.1/x_0^4.1/x_8^3.2/x_10^2.7/x_14^1.9/x_16^1.6/x_15^1.4/x_5^0.15 + x_11^0.23·x_4^0.81·x_13^0.9·x_10^2.3·x_16^2.3·x_8^2.5·x_3^3.9·x_2^4.1·x_12^4.1·u_1^4.3·x_9^4.6·x_15^4.8/x_1^4.9/x_0^4.6/x_14^4.4/x_6^3.3/x_5^2.8/u_2^2/x_7^0.57 + u_1^0.54·u_4^1.2·x_6^3.4·x_16^4.5·x_4^4.8·x_5^4.9/x_15^4.9/x_0^4.6/x_13^4.5/x_11^3.7/x_3^3.7/x_8^3.6/x_12^3.6/x_7^3/x_2^1.9/x_1^1.3/x_10^0.56/x_9^0.28/x_14^0.05 + u_4^1.8·u_2^3.2·x_8^3.5·x_4^4.4·x_7^4.8/x_12^4.8/x_0^4.8/x_16^4.6/x_5^4.4/u_0^3.2/x_14^3.1/x_10^3/x_11^1.8/x_1^1.2/x_2^1.2/x_13^0.74/x_6^0.58/x_3^0.42/x_15^0.38/x_9^0.095 + x_9^0.33·x_0^0.43·x_15^0.56·x_3^0.65·x_5^1.8·u_4^2·x_14^3·x_6^3.5·x_12^4.3·x_8^4.6/x_1^4.4/x_2^3.9/x_16^3.7/x_7^2.4/x_4^0.58/x_13^0.45/x_10^0.2/x_11^0.093 + x_4^0.33·x_7^0.43·x_0^0.72·u_0^1.4·x_2^1.6·x_11^1.9·x_16^2.3·x_5^2.4·x_12^3·x_10^3.4·x_3^3.6/x_6^4.9/x_13^4.2/x_14^4.1/x_8^2/x_15^1.2/x_9^0.83/x_1^0.64 + x_15^0.29·x_1^0.66·x_7^0.81·x_0^2.7·x_16^2.9·x_3^2.9·x_8^3.4·x_12^3.5·x_13^4.3/x_4^5/x_14^4.8/x_6^4.8/x_10^3.3/x_5^2.5/x_2^2.3/x_11^1.2/x_9^0.63 + x_12^0.081·x_3^0.31·x_4^0.38·x_14^0.41·x_6^1.5·x_16^1.7·x_5^1.9·x_13^2.1·x_9^2.3·x_7^2.6·x_0^2.7·x_10^3.1·x_15^3.3·x_11^4.7/x_2^4.8/u_3^4.7/x_8^0.53/x_1^0.31 + x_11^0.68·x_15^1·x_7^1.2·x_2^1.4·x_13^2·x_1^2.1·x_9^2.8·x_6^2.9·u_1^3·x_0^3.5/x_16^4.1/x_12^3.8/x_14^3.3/x_10^3/x_8^2.3/x_3^1.8/x_5^1.6/x_4^0.99 + x_14^2.2·u_1^2.5·x_0^3.8·x_11^3.9·x_6^4.2·x_4^5/x_10^4.9/x_16^4.7/x_1^4.5/x_5^4.4/x_7^4.2/x_2^3/u_4^3/x_9^2.7/x_13^2.7/x_3^2/x_15^1.4/x_12^0.99/x_8^0.68 + x_11^0.028·u_1^0.31·x_4^0.45·x_5^1.3·x_15^1.7·x_6^1.8·x_8^2.1·x_1^2.8·x_9^3.4·x_3^3.4·x_0^3.9·x_12^4·x_10^4.8/u_2^3.6/x_7^2.8/x_13^2.1/x_14^1.1/x_16^1/x_2^0.81 + x_5^0.21·x_1^0.83·x_6^1.6·x_7^2.2·x_16^4.5·x_0^4.6·x_3^4.8/x_14^4.9/x_2^4.9/x_15^4/x_9^4/x_10^4/x_8^4/x_11^1.4/x_4^1.2/x_13^1.1/x_12^0.094) Items in the second set but not the first: gpkit.Posynomial(u_1^1.5·x_0^2·x_15^2.7·x_5^3·x_7^3.5·u_2^3.6·x_6^4.1·x_8^4.5·x_1^4.6·x_4^4.7/x_11^4.2/x_10^3.9/x_13^3.5/x_12^2.8/x_14^2.6/x_16^1.9/x_9^1.3/x_3^1.2/x_2^0.29 + x_0^-2.38533915496002·x_1^-0.4338540304039773·x_2^2.0815004253839113·x_3^4.4040504359073935·x_4^0.23707976763383964·x_5^1.6362271037982161·x_6^-0.0937498332135327·x_7^2.650241317465298·x_8^2.2217523562974506·x_9^3.8531301628371786·x_10^4.369570930743581·x_11^1.7051881209102575·x_12^0.5202286174142827·x_13^2.723336559176367·x_14^-2.989660336988945·x_15^-2.0566026402147584·x_16^-1.7797119830988164·u_0^4.6688434041154485·u_1^0.0·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^-3.191701221749522·x_1^4.64873409105806·x_2^0.41509063557278214·x_3^1.7590078353515084·x_4^-3.7387843554772116·x_5^3.984577087079593·x_6^-1.4315022372913786·x_7^2.355970396157386·x_8^4.134791749820293·x_9^1.032338628678339·x_10^-1.6476119272108205·x_11^-4.760085976380527·x_12^2.461786744128939·x_13^-2.9409059533196666·x_14^-2.81941652124881·x_15^0.16640809285972757·x_16^-1.981237609688824·u_0^0.0·u_1^-2.724948838085666·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^-0.27827063324243984·x_1^4.431710149614741·x_2^1.682569025732004·x_3^-3.280321542139557·x_4^1.732538371110195·x_5^3.8053588911298473·x_6^2.6138100135669626·x_7^2.751646880506059·x_8^0.44500314815423536·x_9^-1.36913313244595·x_10^-4.16661658548282·x_11^4.777690338389448·x_12^1.3215323665483494·x_13^-2.143773638545875·x_14^-4.211285190889786·x_15^-3.877115486051579·x_16^-0.06998689265881808·u_0^0.0·u_1^0.0·u_2^0.0·u_3^2.1056280674800014·u_4^0.0 + x_0^-1.3982512313302609·x_1^1.617379632722682·x_2^0.37686636444988597·x_3^-2.3416607175849258·x_4^2.0985121607002624·x_5^2.6770801977316774·x_6^-0.9952827864341423·x_7^-1.8946160044352753·x_8^3.463206723189069·x_9^-1.040805973388188·x_10^-2.3699205027672168·x_11^-0.16302241106336268·x_12^1.5162675218103914·x_13^0.6901070713931547·x_14^0.7141177651156472·x_15^-1.291967263914012·x_16^2.8789652433589037·u_0^-1.6380819183244744·u_1^0.0·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^2.6933275490058675·x_1^-0.31495475392215333·x_2^-4.840643550797289·x_3^0.3133887399083255·x_4^0.37919950749541975·x_5^1.9131990732284425·x_6^1.4831244348030843·x_7^2.5957451127033293·x_8^-0.5274889929636792·x_9^2.301433561533491·x_10^3.101329355366019·x_11^4.675388353424111·x_12^0.08098061474723028·x_13^2.1385768281876594·x_14^0.4076529040032568·x_15^3.2522569499452754·x_16^1.7114367506531671·u_0^0.0·u_1^0.0·u_2^0.0·u_3^-4.671663574772356·u_4^0.0 + x_0^-1.8092320093007563·x_1^-3.308236512588576·x_2^3.6284524583187636·x_3^4.000104993857077·x_4^0.8847888581848897·x_5^-4.828812105147531·x_6^1.7740041827699917·x_7^-4.426450009118474·x_8^0.4441726921870126·x_9^-2.4614557065950415·x_10^-0.1416692714224208·x_11^3.4301691099590705·x_12^-2.078459041973111·x_13^4.275167060826536·x_14^-0.02598094473967727·x_15^-1.3890233419845255·x_16^2.461917227148679·u_0^0.0·u_1^0.0·u_2^0.0·u_3^0.0·u_4^-2.3503562721813163 + x_0^-4.736737602112999·x_1^-1.7588132033843884·x_2^1.3624022938099962·x_3^0.9141555791222462·x_4^4.336924274924158·x_5^2.9224943758401096·x_6^4.746746498081588·x_7^-0.3239116785329763·x_8^-3.323859323318773·x_9^2.938207960175097·x_10^-3.658509934559895·x_11^3.3760336614975763·x_12^0.7067081673109934·x_13^3.1117348901979422·x_14^3.6984124048159153·x_15^1.7280999663531436·x_16^-1.76661704489364·u_0^0.0·u_1^-2.7309372478217115·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^-4.754258149814856·x_1^-1.212361609224748·x_2^-1.1621811341613086·x_3^-0.4208557791817924·x_4^4.407042174474213·x_5^-4.4158508067276365·x_6^-0.578165755096105·x_7^4.841067076240723·x_8^3.502514917818127·x_9^-0.09450914365798901·x_10^-3.0022180361699604·x_11^-1.8457243675815551·x_12^-4.80268249299588·x_13^-0.7379469918122084·x_14^-3.073245100231714·x_15^-0.38410808337550506·x_16^-4.562003017245949·u_0^-3.170027095032764·u_1^0.0·u_2^3.2028144295132552·u_3^0.0·u_4^1.7798710752733737 + x_0^-4.628989934916078·x_1^-4.854831726809015·x_2^4.097850167125209·x_3^3.856169859241751·x_4^0.8115287342627227·x_5^-2.752396970917953·x_6^-3.305654056646242·x_7^-0.5715028888551066·x_8^2.5307295001565677·x_9^4.56214739687268·x_10^2.2660297064742805·x_11^0.2308454338546948·x_12^4.11705446723944·x_13^0.9042839411239436·x_14^-4.446957279792745·x_15^4.750401062550106·x_16^2.3172198439429508·u_0^0.0·u_1^4.26510481182085·u_2^-2.0034272515103697·u_3^0.0·u_4^0.0 + 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x_0^-2.5131475493922784·x_1^-3.2245750258812524·x_2^-0.1249577994530906·x_3^4.683162041630052·x_4^-2.698148549038465·x_5^-1.9812567687549776·x_6^-1.863306961572948·x_7^3.2914526784247595·x_8^4.94518204828254·x_9^-3.268919609398897·x_10^0.37821117919654057·x_11^-4.4742824857075245·x_12^-2.4711833802657712·x_13^1.4503597512320745·x_14^-4.6183608250839505·x_15^-3.082116493381376·x_16^0.10011253742558157·u_0^0.0·u_1^0.0·u_2^-2.669325941655674·u_3^0.0·u_4^0.0)

Stacktrace

Traceback (most recent call last):
  File "/Users/jenkins/workspace/CE_gpkit_PR_research_models/buildnode/macys_VM/optimizer/mosek/robust/robust/testing/t_equivalent_posynomials.py", line 99, in test_correlated_monomials
    self.assertSetEqual(set(actual_posynomials), set(theoretical_posynomials))
AssertionError: Items in the first set but not the second:
gpkit.Posynomial(x_2^0.32·x_12^0.65·x_14^1.7·x_11^2.5·x_6^2.5·x_4^3.2·x_9^3.4·x_15^3.7·x_13^4.2/x_8^4.3/x_5^4.2/x_10^3.3/x_3^3.2/x_1^3.2/x_7^2.6/x_16^1.4/x_0^0.045 + u_2^0.53·x_1^0.82·x_11^1.3·x_16^1.9·x_3^2.5·x_2^4/x_13^5/x_5^3.6/x_4^3.3/x_8^3.1/x_9^3.1/x_14^2/x_12^1.5/x_10^1.1/x_7^0.74/x_15^0.71/x_0^0.14/x_6^0.0069 + x_8^0.45·x_12^1.3·x_2^1.7·x_4^1.7·u_3^2.1·x_6^2.6·x_7^2.8·x_5^3.8·x_1^4.4·x_11^4.8/x_14^4.2/x_10^4.2/x_15^3.9/x_3^3.3/x_13^2.1/x_9^1.4/x_0^0.28/x_16^0.07 + x_15^0.0037·u_0^0.27·x_9^1.6·x_12^1.6·x_4^1.6·x_11^1.9·u_1^2·x_1^2.9·x_7^2.9·x_13^4.1·u_2^4.8/x_14^4.9/x_6^4.5/x_8^3.5/x_5^2.8/x_2^1.6/x_16^1.2/x_10^0.46/x_0^0.28/x_3^0.088 + x_11^0.81·x_14^1.1·x_13^1.4·x_4^1.6·x_9^2.1·x_5^3.9·x_6^4·x_15^4.1·x_12^4.3/x_1^4.9/u_2^4.3/x_3^3.2/x_2^2.9/x_10^2.6/x_16^2.2/x_8^2/u_4^1.7/x_0^0.36/x_7^0.34 + x_8^0.24·x_4^1.6·x_15^2.2·x_2^2.2·x_7^2.8·x_12^4.1·x_10^4.5/x_9^4.6/x_16^3.8/x_1^3.7/u_3^3/x_13^3/x_5^2.7/x_6^2.5/x_3^0.42/x_14^0.41/x_0^0.36/x_11^0.13 + x_1^0.79·x_16^2·x_14^2.2·x_2^2.3·x_13^3.4·u_4^3.6·x_9^4.9/x_8^5/x_3^4.5/x_4^3.7/x_5^3.6/x_15^3.5/x_6^3.3/u_2^3.2/x_7^2.6/x_11^1.8/x_12^0.72/x_0^0.4/x_10^0.14 + x_10^0.25·x_15^0.72·x_3^0.94·x_7^1.8·x_11^2.1·x_16^3·x_9^3.6·x_8^4.3·x_5^4.6·x_14^4.7·x_1^4.8/x_4^4.8/x_12^2.9/x_2^2.6/x_13^2/x_0^1.2/x_6^0.12 + x_14^0.37·x_3^1.4·x_13^2.2·x_1^4.7·x_4^5/x_9^4.6/x_16^3.5/x_2^3.5/x_15^3/x_6^2.5/x_7^1.8/x_5^1.7/x_0^1.3/x_11^1/x_8^0.32/x_10^0.23/x_12^0.21 + x_8^0.44·x_4^0.88·x_6^1.8·x_16^2.5·x_11^3.4·x_2^3.6·x_3^4·x_13^4.3/x_5^4.8/x_7^4.4/x_1^3.3/x_9^2.5/u_4^2.4/x_12^2.1/x_0^1.8/x_15^1.4/x_10^0.14/x_14^0.026 + x_6^0.72·x_11^0.91·x_2^2.9·x_14^4.1·x_9^4.2/x_8^5/x_5^4.4/x_13^4.1/x_7^3.7/x_3^3.5/u_4^3.5/x_16^3.3/x_4^2.2/x_1^1.9/x_0^1.8/x_15^1.7/x_10^1.3/x_12^0.36 + x_3^0.046·x_12^0.1·x_4^0.76·x_10^0.96·x_5^1.7·u_4^2·x_8^2.7·x_2^2.9·x_14^2.9·x_15^3.6·x_16^3.7·x_6^4.5/x_13^3.3/x_9^2.7/x_11^2.6/u_3^2.1/x_0^1.8/x_1^1.2/x_7^0.3 + x_4^0.24·x_12^0.52·x_5^1.6·x_11^1.7·x_2^2.1·x_8^2.2·x_7^2.7·x_13^2.7·x_9^3.9·x_10^4.4·x_3^4.4·u_0^4.7/x_14^3/x_0^2.4/x_15^2.1/x_16^1.8/x_1^0.43/x_6^0.094 + x_12^0.0014·x_8^0.39·x_16^1.6·u_3^2·x_11^3.6·x_15^4.4·x_9^4.4·x_2^5/x_6^4/x_10^3.7/x_14^3.7/x_7^2.6/x_0^2.4/x_3^1.4/x_4^1.2/x_5^1.2/x_13^0.89/x_1^0.35 + u_0^0.23·x_7^0.44·u_2^1.3·x_11^1.8·x_14^2.4·x_13^3.3·x_9^3.7·x_6^4.1/x_8^4.8/x_10^4.8/x_4^4.6/x_16^4.5/x_2^4.2/x_12^4.1/x_15^3.1/x_5^3/x_0^2.7/x_1^1.8/x_3^1.7 + x_6^1.1·x_10^1.3·x_16^1.8·x_13^2.4·x_8^3.9·x_3^3.9·x_1^4.9/x_14^4.9/x_4^4.1/x_7^3.9/x_9^3.9/x_12^3.2/x_0^2.8/x_11^2.2/x_2^1.7/x_5^1.5/x_15^0.084 + x_7^0.23·x_11^0.32·x_12^0.56·x_5^1.3·x_14^1.6·x_10^3.6·x_4^3.9/x_13^3.9/x_3^3.2/x_15^3.2/x_0^2.8/x_2^2.8/x_9^2.7/x_16^2.2/x_8^2.1/x_6^1.2/u_3^1.2/x_1^0.95 + x_3^0.25·x_10^0.79·x_16^1.1·x_2^1.2·x_6^2·x_1^2.4/x_15^5/x_7^3.5/x_0^2.9/x_4^2.2/x_5^2.2/x_9^2/x_8^1.3/x_11^1.1/x_14^0.87/x_12^0.58/x_13^0.54 + x_16^1.1·x_10^1.1·x_1^1.9·x_3^2.3·x_9^2.4·x_6^2.7·x_13^3.3·u_1^3.4·x_12^4.2/x_14^4.9/x_5^4.6/x_15^4.6/x_2^4.6/x_11^4.6/x_0^3/x_4^1.7/u_4^1.1/x_7^0.67/x_8^0.34 + x_15^0.17·x_2^0.42·x_9^1·x_3^1.8·x_7^2.4·x_12^2.5·x_5^4·x_8^4.1·x_1^4.6/x_11^4.8/x_4^3.7/x_0^3.2/x_13^2.9/x_14^2.8/u_1^2.7/x_16^2/x_10^1.6/x_6^1.4 + x_15^0.017·x_14^0.44·x_10^0.48·x_6^0.86·x_11^2.9·u_1^3.6·x_16^3.8·x_4^4.5·x_3^4.8/x_8^4.1/x_12^4/x_1^3.7/x_0^3.4/x_13^3.4/x_5^3.2/x_7^2.6/x_9^1.8/x_2^0.95 + x_4^0.042·x_5^0.65·x_15^1.5·x_11^1.8·x_3^2.1·x_12^2.5·x_9^2.8·x_14^2.9·x_2^3.5·x_7^3.6·x_13^4·x_6^4.3·x_8^4.8/x_1^5/x_0^4/x_16^2.2/x_10^1.3 + x_13^0.96·x_16^1.8·x_5^2.7·x_6^2.7·x_1^3.1·x_2^3.6·x_10^4.3·x_14^4.9/x_4^4.5/x_11^4.2/x_0^4.1/x_15^3.5/x_3^2.8/x_8^0.85/x_7^0.8/x_9^0.38/x_12^0.12 + x_11^0.081·x_3^1.1·x_12^2.1·x_2^2.6·x_9^3.2·x_4^3.3·x_1^3.9·x_7^4.2/x_6^4.9/x_13^4.1/x_0^4.1/x_8^3.2/x_10^2.7/x_14^1.9/x_16^1.6/x_15^1.4/x_5^0.15 + x_11^0.23·x_4^0.81·x_13^0.9·x_10^2.3·x_16^2.3·x_8^2.5·x_3^3.9·x_2^4.1·x_12^4.1·u_1^4.3·x_9^4.6·x_15^4.8/x_1^4.9/x_0^4.6/x_14^4.4/x_6^3.3/x_5^2.8/u_2^2/x_7^0.57 + u_1^0.54·u_4^1.2·x_6^3.4·x_16^4.5·x_4^4.8·x_5^4.9/x_15^4.9/x_0^4.6/x_13^4.5/x_11^3.7/x_3^3.7/x_8^3.6/x_12^3.6/x_7^3/x_2^1.9/x_1^1.3/x_10^0.56/x_9^0.28/x_14^0.05 + u_4^1.8·u_2^3.2·x_8^3.5·x_4^4.4·x_7^4.8/x_12^4.8/x_0^4.8/x_16^4.6/x_5^4.4/u_0^3.2/x_14^3.1/x_10^3/x_11^1.8/x_1^1.2/x_2^1.2/x_13^0.74/x_6^0.58/x_3^0.42/x_15^0.38/x_9^0.095 + x_9^0.33·x_0^0.43·x_15^0.56·x_3^0.65·x_5^1.8·u_4^2·x_14^3·x_6^3.5·x_12^4.3·x_8^4.6/x_1^4.4/x_2^3.9/x_16^3.7/x_7^2.4/x_4^0.58/x_13^0.45/x_10^0.2/x_11^0.093 + x_4^0.33·x_7^0.43·x_0^0.72·u_0^1.4·x_2^1.6·x_11^1.9·x_16^2.3·x_5^2.4·x_12^3·x_10^3.4·x_3^3.6/x_6^4.9/x_13^4.2/x_14^4.1/x_8^2/x_15^1.2/x_9^0.83/x_1^0.64 + x_15^0.29·x_1^0.66·x_7^0.81·x_0^2.7·x_16^2.9·x_3^2.9·x_8^3.4·x_12^3.5·x_13^4.3/x_4^5/x_14^4.8/x_6^4.8/x_10^3.3/x_5^2.5/x_2^2.3/x_11^1.2/x_9^0.63 + x_12^0.081·x_3^0.31·x_4^0.38·x_14^0.41·x_6^1.5·x_16^1.7·x_5^1.9·x_13^2.1·x_9^2.3·x_7^2.6·x_0^2.7·x_10^3.1·x_15^3.3·x_11^4.7/x_2^4.8/u_3^4.7/x_8^0.53/x_1^0.31 + x_11^0.68·x_15^1·x_7^1.2·x_2^1.4·x_13^2·x_1^2.1·x_9^2.8·x_6^2.9·u_1^3·x_0^3.5/x_16^4.1/x_12^3.8/x_14^3.3/x_10^3/x_8^2.3/x_3^1.8/x_5^1.6/x_4^0.99 + x_14^2.2·u_1^2.5·x_0^3.8·x_11^3.9·x_6^4.2·x_4^5/x_10^4.9/x_16^4.7/x_1^4.5/x_5^4.4/x_7^4.2/x_2^3/u_4^3/x_9^2.7/x_13^2.7/x_3^2/x_15^1.4/x_12^0.99/x_8^0.68 + x_11^0.028·u_1^0.31·x_4^0.45·x_5^1.3·x_15^1.7·x_6^1.8·x_8^2.1·x_1^2.8·x_9^3.4·x_3^3.4·x_0^3.9·x_12^4·x_10^4.8/u_2^3.6/x_7^2.8/x_13^2.1/x_14^1.1/x_16^1/x_2^0.81 + x_5^0.21·x_1^0.83·x_6^1.6·x_7^2.2·x_16^4.5·x_0^4.6·x_3^4.8/x_14^4.9/x_2^4.9/x_15^4/x_9^4/x_10^4/x_8^4/x_11^1.4/x_4^1.2/x_13^1.1/x_12^0.094)
Items in the second set but not the first:
gpkit.Posynomial(u_1^1.5·x_0^2·x_15^2.7·x_5^3·x_7^3.5·u_2^3.6·x_6^4.1·x_8^4.5·x_1^4.6·x_4^4.7/x_11^4.2/x_10^3.9/x_13^3.5/x_12^2.8/x_14^2.6/x_16^1.9/x_9^1.3/x_3^1.2/x_2^0.29 + x_0^-2.38533915496002·x_1^-0.4338540304039773·x_2^2.0815004253839113·x_3^4.4040504359073935·x_4^0.23707976763383964·x_5^1.6362271037982161·x_6^-0.0937498332135327·x_7^2.650241317465298·x_8^2.2217523562974506·x_9^3.8531301628371786·x_10^4.369570930743581·x_11^1.7051881209102575·x_12^0.5202286174142827·x_13^2.723336559176367·x_14^-2.989660336988945·x_15^-2.0566026402147584·x_16^-1.7797119830988164·u_0^4.6688434041154485·u_1^0.0·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^-3.191701221749522·x_1^4.64873409105806·x_2^0.41509063557278214·x_3^1.7590078353515084·x_4^-3.7387843554772116·x_5^3.984577087079593·x_6^-1.4315022372913786·x_7^2.355970396157386·x_8^4.134791749820293·x_9^1.032338628678339·x_10^-1.6476119272108205·x_11^-4.760085976380527·x_12^2.461786744128939·x_13^-2.9409059533196666·x_14^-2.81941652124881·x_15^0.16640809285972757·x_16^-1.981237609688824·u_0^0.0·u_1^-2.724948838085666·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^-0.27827063324243984·x_1^4.431710149614741·x_2^1.682569025732004·x_3^-3.280321542139557·x_4^1.732538371110195·x_5^3.8053588911298473·x_6^2.6138100135669626·x_7^2.751646880506059·x_8^0.44500314815423536·x_9^-1.36913313244595·x_10^-4.16661658548282·x_11^4.777690338389448·x_12^1.3215323665483494·x_13^-2.143773638545875·x_14^-4.211285190889786·x_15^-3.877115486051579·x_16^-0.06998689265881808·u_0^0.0·u_1^0.0·u_2^0.0·u_3^2.1056280674800014·u_4^0.0 + x_0^-1.3982512313302609·x_1^1.617379632722682·x_2^0.37686636444988597·x_3^-2.3416607175849258·x_4^2.0985121607002624·x_5^2.6770801977316774·x_6^-0.9952827864341423·x_7^-1.8946160044352753·x_8^3.463206723189069·x_9^-1.040805973388188·x_10^-2.3699205027672168·x_11^-0.16302241106336268·x_12^1.5162675218103914·x_13^0.6901070713931547·x_14^0.7141177651156472·x_15^-1.291967263914012·x_16^2.8789652433589037·u_0^-1.6380819183244744·u_1^0.0·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^2.6933275490058675·x_1^-0.31495475392215333·x_2^-4.840643550797289·x_3^0.3133887399083255·x_4^0.37919950749541975·x_5^1.9131990732284425·x_6^1.4831244348030843·x_7^2.5957451127033293·x_8^-0.5274889929636792·x_9^2.301433561533491·x_10^3.101329355366019·x_11^4.675388353424111·x_12^0.08098061474723028·x_13^2.1385768281876594·x_14^0.4076529040032568·x_15^3.2522569499452754·x_16^1.7114367506531671·u_0^0.0·u_1^0.0·u_2^0.0·u_3^-4.671663574772356·u_4^0.0 + x_0^-1.8092320093007563·x_1^-3.308236512588576·x_2^3.6284524583187636·x_3^4.000104993857077·x_4^0.8847888581848897·x_5^-4.828812105147531·x_6^1.7740041827699917·x_7^-4.426450009118474·x_8^0.4441726921870126·x_9^-2.4614557065950415·x_10^-0.1416692714224208·x_11^3.4301691099590705·x_12^-2.078459041973111·x_13^4.275167060826536·x_14^-0.02598094473967727·x_15^-1.3890233419845255·x_16^2.461917227148679·u_0^0.0·u_1^0.0·u_2^0.0·u_3^0.0·u_4^-2.3503562721813163 + x_0^-4.736737602112999·x_1^-1.7588132033843884·x_2^1.3624022938099962·x_3^0.9141555791222462·x_4^4.336924274924158·x_5^2.9224943758401096·x_6^4.746746498081588·x_7^-0.3239116785329763·x_8^-3.323859323318773·x_9^2.938207960175097·x_10^-3.658509934559895·x_11^3.3760336614975763·x_12^0.7067081673109934·x_13^3.1117348901979422·x_14^3.6984124048159153·x_15^1.7280999663531436·x_16^-1.76661704489364·u_0^0.0·u_1^-2.7309372478217115·u_2^0.0·u_3^0.0·u_4^0.0 + x_0^-4.754258149814856·x_1^-1.212361609224748·x_2^-1.1621811341613086·x_3^-0.4208557791817924·x_4^4.407042174474213·x_5^-4.4158508067276365·x_6^-0.578165755096105·x_7^4.841067076240723·x_8^3.502514917818127·x_9^-0.09450914365798901·x_10^-3.0022180361699604·x_11^-1.8457243675815551·x_12^-4.80268249299588·x_13^-0.7379469918122084·x_14^-3.073245100231714·x_15^-0.38410808337550506·x_16^-4.562003017245949·u_0^-3.170027095032764·u_1^0.0·u_2^3.2028144295132552·u_3^0.0·u_4^1.7798710752733737 + x_0^-4.628989934916078·x_1^-4.854831726809015·x_2^4.097850167125209·x_3^3.856169859241751·x_4^0.8115287342627227·x_5^-2.752396970917953·x_6^-3.305654056646242·x_7^-0.5715028888551066·x_8^2.5307295001565677·x_9^4.56214739687268·x_10^2.2660297064742805·x_11^0.2308454338546948·x_12^4.11705446723944·x_13^0.9042839411239436·x_14^-4.446957279792745·x_15^4.750401062550106·x_16^2.3172198439429508·u_0^0.0·u_1^4.26510481182085·u_2^-2.0034272515103697·u_3^0.0·u_4^0.0 + 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