;;;; -*- Mode: Lisp; Syntax: ANSI-Common-Lisp; Base: 10 -* (defpackage #:cat (:use #:cl) (:export #:KENZO-VERSION ;; kenzo.lisp #:*BC* #:*BDD* #:*CMBN-CONTROL* #:*CHCM-LIST* #:*DF-FD* #:*DG-GD* #:*FH* #:*HG* #:*HH* #:*HOMOLOGY-VERBOSE* #:*ID-FG* #:*ID-GF-DH-HD* #:*LIST-LIST* #:*MRPH-LIST* #:*RESULTS-VERBOSE* #:*TC* #:*TDD* #:*TNPR-WITH-DEGREES* ;; abbreviations.lisp #:+ABBREVIATIONS+ #:WHAT-IS ;; algebras.lisp #:CHANGE-CHCM-TO-ALGB #:HOPF ;; bar.lisp #:+NULL-ABAR+ #:ABAR #:BAR #:BAR-BASIS-LENGTH #:BAR-BASIS #:BAR-CMPR #:BAR-HRZN-DFFR #:BAR-INTR-HRZN-DFFR #:BAR-INTR-VRTC-DFFR #:HMTP-VRTC-BAR-INTR #:MRPH-VRTC-BAR-INTR #:NCMBN-BAR #:VRTC-BAR ;; bicones.lisp #:BICN-CMBN-CMBNB #:BICN-CMBN-CMBNC #:BICN-CMBN-CMBND #:BICONE #:BICONE-BASIS #:BICONE-CMPR #:DISPATCH-BICN-CMBN #:MAKE-BICN-CMBN ;; cartesian-products.lisp #:2ABSM-ACRPR #:CRTS-PRDC #:CRTS-PRDC-BASIS #:CRTS-PRDC-CMPR #:CRTS-PRDC-FACE #:CRTS-PRDC-FACE* #:EXTRACT-COMMON-DGOP ;; chain-complexes.lisp #:?2 #:?3 #:+TOO-MUCH-TIME+ #:ALL-OBJECTS #:BUILD-CHCM #:BUILD-MRPH #:CAT-INIT #:CHCM #:CMBN-? #:DO-CONTROL #:GNRT-? #:HOW-MANY-OBJECTS #:K #:KD #:KD2 #:MRPH ;; chcm-elementary-op.lisp #:ADD #:CMPS #:IDNT-MRPH #:N-MRPH #:OPPS #:SBTR #:Z-CHCM #:ZERO-MRPH ;; cl-space-efhm.lisp #:CS-HAT-T-U #:CS-HAT-U-T #:CS-LEFT-HMEQ #:CS-LEFT-HMEQ-HAT #:CS-LEFT-HMEQ-LEFT-REDUCTION #:CS-LEFT-HMEQ-RIGHT-REDUCTION #:CS-PRE-LEFT-HMEQ-LEFT-REDUCTION #:CS-PRE-LEFT-HMEQ-LEFT-REDUCTION-INTR-F #:CS-PRE-LEFT-HMEQ-LEFT-REDUCTION-INTR-G #:CS-PRE-LEFT-HMEQ-RIGHT-REDUCTION #:CS-PRE-LEFT-HMEQ-RIGHT-REDUCTION-INTR-F #:CS-PRE-LEFT-HMEQ-RIGHT-REDUCTION-INTR-G ;; classes.lisp #:ABSM-P #:AB-SIMPLICIAL-GROUP #:ALLP-LIST #:APOWR #:BCC #:BRGN #:BSGN #:BSPN #:CBGN #:CHAIN-COMPLEX #:CMBN-CMBN #:CMBN-DEGR #:CMBN-LIST #:DEGR #:DGOP #:DGOP1 #:DGOP2 #:DFFR1 #:EFHM #:F #:FACE #:G #:GBAR #:GMSM #:GMSM2 #:H #:HOMOTOPY-EQUIVALENCE #:IABSM #:IDNM #:KAN #:LOOP-LIST #:LRDCT #:MAKE-ABAR #:MAKE-ABSM #:MAKE-ALLP #:MAKE-CMBN #:MAKE-LOOP #:MAKE-RESULT #:MORPHISM #:ORGN #:REDUCTION #:RRDCT #:SIMPLICIAL-GROUP #:SIMPLICIAL-MRPH #:SIMPLICIAL-SET #:SINTR #:SOFT-DLOP #:SOFT-DLOP-P #:SORC #:TCC #:TNPR #:TNPR-P ;; classifying-space.lisp #:+NULL-GBAR+ #:CLASSIFYING-SPACE #:CLASSIFYING-SPACE-BASIS #:CLASSIFYING-SPACE-CMPR #:CLASSIFYING-SPACE-FACE #:CLASSIFYING-SPACE-GRIN-SINTR #:CLASSIFYING-SPACE-GRML-SINTR #:GBAR #:NORMALIZE-GBAR #:UNNORMALIZE-GBAR ;; cobar.lisp #:ALLP #:COBAR #:COBAR-BASIS #:COBAR-BASIS-LENGTH #:COBAR-CMPR #:COBAR-HRZN-DFFR #:COBAR-INTR-HRZN-DFFR #:COBAR-INTR-VRTC-DFFR #:HMTP-VRTC-COBAR-INTR #:MRPH-VRTC-COBAR-INTR #:NCMBN-COBAR #:VRTC-COBAR ;; combinations.lisp #:2CMBN-ADD #:2CMBN-SBTR #:2N-2CMBN #:CHECK-CMBN #:CMBN #:CMBN-CMBN #:CMBN-OPPS #:DSTR-ADD-TERM-TO-CMBN #:F-CMPR #:L-CMPR #:MAPLEXICO #:N-CMBN #:NCMBN-ADD #:NTERM-ADD #:S-CMPR #:ZERO-CMBN #:ZERO-INTR-DFFR ;; cones.lisp #:CMBN-CON0 #:CMBN-CON1 #:CONE #:CONE-2CMBN-APPEND #:CONE-2MRPH-DIAG #:CONE-2MRPH-DIAG-IMPL #:CONE-3MRPH-TRIANGLE #:CONE-3MRPH-TRIANGLE-IMPL #:CONE-BASIS #:CONE-CMBN-SPLIT #:CONE-CMPR #:TERM-CON0 #:TERM-CON1 #:TERM-UNCON ;; cs-twisted-products.lisp #:SMGR-CRTS-CONTRACTION #:SMGR-FIBRATION #:SMGR-TNPR-CONTRACTION ;; delta.lisp #:DELTA #:DELTA-BNDR #:DELTA-DGNL #:DELTA-FACE #:DELTA-INFINITY #:DELTA-N-BASIS #:DELTAB #:DELTAB2 #:DELTAB2-BNDR #:DELTAB2-DGNL #:SOFT-DELTA #:SOFT-DELTA-BNDR #:SOFT-DELTA-CMPR #:SOFT-DELTA-DGNL #:SOFT-DELTA-FACE #:SOFT-DELTA-INFINITY #:SOFT-DELTA-N-BASIS ;; disk-pasting.lisp #:CHCM-DISK-PASTING #:DISK-PASTING #:DISK-PASTING-BASIS #:DISK-PASTING-CMPR #:DISK-PASTING-FACE #:DISK-PASTING-INTR-DFFR #:HMEQ-DISK-PASTING #:MRPH-DISK-PASTING #:MRPH-DISK-PASTING-INTR ;; effective-homology.lisp #:BUILD-HMEQ #:BUILD-RDCT #:CHECK-RDCT #:CHECK-RDCT-NO-WAIT #:CMPS #:HMEQ #:PRE-CHECK-RDCT #:RDCT #:TRIVIAL-HMEQ #:TRIVIAL-RDCT ;; eilenberg-zilber.lisp #:AW #:EML #:EZ #:INTR-AW #:INTR-EML #:INTR-PHI #:PHI #:SHUFFLE-SIGN ;; fibrations.lisp #:FIBRATION-TOTAL ;; homology-groups #:CHCM-HOMOLOGY #:CHCM-HOMOLOGY-GEN #:CHCM-MAT #:HOMOLOGIE #:MAT-ALEAT ;; k-pi-n.lisp #:CIRCLE #:INTERESTING-FACES #:GMSM-COCYCLE #:HOPF-FIBRATION #:HOPF-FIBRATION-SINTR #:K-Z #:K-Z-1 #:K-Z-1-CMPR #:K-Z-1-FACE #:K-Z-1-GRIN #:K-Z-1-GRML #:K-Z2 #:K-Z2-1 #:KZ1-RDCT #:KZ1-RDCT-F-INTR #:KZ1-RDCT-H-INTR #:K-Z-FUNDAMENTAL-CLASS #:K-Z2-FUNDAMENTAL-CLASS #:Z-ABSM-BAR #:Z-BAR-ABSM #:Z-FUNDAMENTAL-GMSM #:Z2-ABSM-BAR #:Z2-BAR-ABSM #:Z2-FUNDAMENTAL-GMSM #:Z-COCYCLE-GBAR #:Z-COCYCLE-GBAR-HEAD #:Z2-COCYCLE-GBAR #:Z2-COCYCLE-GBAR-HEAD ;; kan.lisp #:CHECK-HAT #:CHECK-KAN #:SMST-KAN ;; loop-spaces.lisp #:+NULL-LOOP+ #:APOWR-FACE4 #:APOWR-LASTFACE4 #:APOWR-NILOOP #:GDELTAB #:LOOP3 #:LOOP-PRINT #:LOOP-SPACE #:LOOP-SPACE-CMPR #:LOOP-SPACE-FACE #:LOOP-SPACE-GRIN-SINTR #:LOOP-SPACE-GRML-SINTR #:NORMALIZE-LOOP #:UNNORMALIZE-LOOP ;; lp-space-efhm.lisp #:LS-HAT-T-U #:LS-HAT-U-T #:LS-LEFT-HMEQ #:LS-LEFT-HMEQ-HAT #:LS-LEFT-HMEQ-LEFT-REDUCTION #:LS-LEFT-HMEQ-LEFT-REDUCTION-G-INTR #:LS-LEFT-HMEQ-RIGHT-REDUCTION #:LS-PRE-LEFT-HMEQ-LEFT-REDUCTION #:LS-PRE-LEFT-HMEQ-LEFT-REDUCTION-H-INTR #:LS-PRE-LEFT-HMEQ-LEFT-REDUCTION-INTR-F #:LS-PRE-LEFT-HMEQ-RIGHT-REDUCTION #:LS-PRE-LEFT-HMEQ-RIGHT-REDUCTION-INTR-F #:LS-PRE-LEFT-HMEQ-RIGHT-REDUCTION-INTR-G ;; ls-twisted-products.lisp #:ABSM-LOOPABSM #:CRTS-CONTRACTION #:CRTS-CONTRACTION-INTR #:DTAU-D #:DTAU-D-INTR #:POP-FIRST-ABSM #:SZCZARBA #:TNPR-CONTRACTION #:TWISTED-CRTS-PRDC #:TWISTED-CRTS-PRDC-FACE #:TWISTED-TNSR-PRDC ;; macros.lisp #:-1-EXPT-N #:-1-EXPT-N+1 #:-1-EXPT-N-1 #:? #:2-EXP #:ABAR-LIST #:ABSM #:ABSM1 #:ABSM2 #:APRD #:BASIS #:BCC #:BCNB #:BCNC #:BCND #:BINOMIAL-P-Q #:BNDR #:CFFC #:CMBN-NON-ZERO-P #:CMBN-ZERO-P #:CMPR #:COLUMN-MINUS-5 #:COLUMN-OP-5 #:COLUMN-SWAP-5 #:CON0 #:CON1 #:CPRD #:CRPR #:D #:DEF #:DEGENERATE-P #:DFFR #:DGNL #:F #:G #:GMSM1 #:GNRT #:GNRT-NAME #:GRIN #:GRML #:H #:I-ADD #:I-CMPS #:I-SBTR #:KFLL #:LEXICO #:LF #:LG #:LINE-MINUS-5 #:LINE-OP-5 #:LINE-SWAP-5 #:MASK #:MAKE-GBAR #:NON-DEGENERATE-P #:RBCC #:RF #:RG #:TERM #:TERM-CMBN #:TCC #:WITH--TERM #:WITH-ABSM #:WITH-CMBN #:WITH-CRPR #:WITH-TERM #:WITH-TNPR ;; searching-homology.lisp #:ECHCM #:HOMOLOGY ;; serre.lisp #:BROWN-REDUCTION #:FIBRATION-DTAU-D #:FIBRATION-DTAU-D-INTR #:RIGHT-SERRE-EFHM ;; simplicial-groups.lisp #:SMGR ;; simplicial-mrphs.lisp #:BUILD-SMMR #:TW-A-SINTR3 ;; simplicial-sets.lisp #:1DGNR #:1DGOP*DGOP #:1DLOP-DGOP #:A-CMPR3 #:A-FACE4 #:ABSM-PRINT #:BSPN-P #:CHECK-FACES #:CHECK-SMST #:DGOP*DGOP #:DGOP/DGOP #:DGOP-EXT-INT #:DGOP-INT-EXT #:DLOP-EXT-INT #:DLOP-INT-EXT #:FACE-BNDR #:FACE*-BNDR #:HYPHENIZE-LIST #:INTR-DIAGONAL #:NDGNR #:NFACE #:REMOVE-BIT #:SHOW-STRUCTURE #:SMST ;; smith.lisp #:CHCM-MTRX #:CHML-CLSS #:CHML-CLSS-INTR #:COLUMN-MINUS #:COLUMN-OP #:COLUMN-SWAP #:COPY-MTRX #:ECHCM-KILL-EPI #:ECHCM-KILL-EPI-F-INTR #:ECHCM-KILL-EPI-G-INTR #:ECHCM-KILL-EPI-H-INTR #:GNRT-NAME-BASIS #:IDNT-MTRX #:KILL-EPI #:KILL-EPIS #:LEFT-SUBMATRIX #:LINE-MINUS #:LINE-OP #:LINE-SWAP #:LIST-SMITH #:MINIMAL-REST-1 #:MINIMAL-REST-2 #:MINIMAL-TERM #:MINIMAL-TERM-TOP-LEFT #:MTRX-PRDC #:PIVOTT #:RANDOM-MATRIX ;; special-smsts.lisp #:ABSM-EXT-INT #:ABSM-INT-EXT #:BUILD-FINITE-SS #:BUILD-SMST #:FINITE-SS-PRE-TABLE #:FINITE-SS-PRE-TABLE-TABLE #:FINITE-SS-TABLE #:GMSMS-SUBSMST #:MOORE #:R-PROJ-SPACE #:R-PROJ-SPACE-BASIS #:SPHERE #:SPHERE-FACE #:SPHERE-WEDGE #:VERTEX-I ;; suspensions.lisp #:SUSPENSION #:SUSPENSION-BASIS #:SUSPENSION-CMPR #:SUSPENSION-FACE #:SUSPENSION-INTR #:SUSPENSION-INTR-CPRD #:SUSPENSION-INTR-DFFR ;; tensor-products.lisp #:2CMBN-TNPR #:TNSR-PRDC #:TNSR-PRDC-BASIS #:TNSR-PRDC-CMPR #:TNSR-PRDC-INTR #:TNSR-PRDC-INTR-DFFR #:TNPR-PRINT ;; various.lisp #:+EMPTY-LIST+ #: #:>A-B< #:>A-B> #:BINOMIAL-N-P #:CLOCK #:DONE #:SRANDOM #:V ;; whitehead.lisp #:Z-WHITEHEAD #:Z-WHITEHEAD-SINTR #:Z2-WHITEHEAD #:Z2-WHITEHEAD-SINTR ))