© | Dror Bar-Natan: Academic Pensieve: Blackboard Shots: 24-327:
241121-175639: Thu Nov 21 H32-33: $\pi_1(S^1)$, categories.

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241121-175656:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (18).
241121-175655:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (17).
241121-175654:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (16).
241121-175653:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (15).
241121-175652:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (14).
241121-175651:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (13).
241121-175650:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (12).
241121-175649:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (11).
241121-175648:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (10).
241121-175647:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (9).
241121-175646:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (8).
241121-175645:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (7).
241121-175644:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (6).
241121-175643:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (5).
241121-175642:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (4).
241121-175641:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (3).
241121-175640:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories (2).
241121-175639:	Thu Nov 21 H32-33: $\pi_1(S^1)$, categories.
241120-062923:	Tue Nov 19 H31: Lifting properties (9).
241120-062922:	Tue Nov 19 H31: Lifting properties (8).
241120-062921:	Tue Nov 19 H31: Lifting properties (7).
241120-062920:	Tue Nov 19 H31: Lifting properties (6).
241120-062919:	Tue Nov 19 H31: Lifting properties (5).
241120-062918:	Tue Nov 19 H31: Lifting properties (4).
241120-062917:	Tue Nov 19 H31: Lifting properties (3).
241120-062916:	Tue Nov 19 H31: Lifting properties (2).
241120-062915:	Tue Nov 19 H31: Lifting properties.
241114-162740:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (15).
241114-162739:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (14).
241114-162738:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (13).
241114-162737:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (12).
241114-162736:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (11).
241114-162735:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (10).
241114-162734:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (9).
241114-162733:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (8).
241114-162732:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (7).
241114-162731:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (6).
241114-162730:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (5).
241114-162729:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (4).
241114-162728:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (3).
241114-162727:	Thu Nov 14 H19-30: $\pi_1$, covering spaces (2).
241114-162726:	Thu Nov 14 H19-30: $\pi_1$, covering spaces.
241112-165040:	Tue Nov 12 H28: More on path homotopies (9).
241112-165039:	Tue Nov 12 H28: More on path homotopies (8).
241112-165038:	Tue Nov 12 H28: More on path homotopies (7).
241112-165037:	Tue Nov 12 H28: More on path homotopies (6).
241112-165036:	Tue Nov 12 H28: More on path homotopies (5).
241112-165035:	Tue Nov 12 H28: More on path homotopies (4).
241112-165034:	Tue Nov 12 H28: More on path homotopies (3).
241112-165033:	Tue Nov 12 H28: More on path homotopies (2).
241112-165032:	Tue Nov 12 H28: More on path homotopies.
241107-162414:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (17)
241107-162413:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (16)
241107-162412:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (15)
241107-162411:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (14)
241107-162410:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (13)
241107-162409:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (12)
241107-162408:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (11)
241107-162407:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (10)
241107-162406:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (9)
241107-162405:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (8)
241107-162404:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (7)
241107-162403:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (6)
241107-162402:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (5)
241107-162401:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (4)
241107-162400:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (3)
241107-162359:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies (2)
241107-162358:	Thu Nov 7 H26-27: A bit on groups and a bit on homotopies
241105-161906:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (10).
241105-161905:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (9).
241105-161904:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (8).
241105-161903:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (7).
241105-161902:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (6).
241105-161901:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (5).
241105-161900:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (4).
241105-161859:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (3).
241105-161858:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets (2).
241105-161857:	Tue Nov 5 H25: Uniform continuity and the Lebesgue number lemma, regrets.
241024-171201:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (20).
241024-171200:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (19).
241024-171159:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (18).
241024-171158:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (17).
241024-171157:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (16).
241024-171156:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (15).
241024-171155:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (14).
241024-171154:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (13).
241024-171153:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (12).
241024-171152:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (11).
241024-171151:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (10).
241024-171150:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (9).
241024-171149:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (8).
241024-171148:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (7).
241024-171147:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (6).
241024-171146:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (5).
241024-171145:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (4).
241024-171144:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (3).
241024-171143:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$ (2).
241024-171142:	Thu Oct 24 H23-24: Compactness in ${\mathbb R}^n$.
241022-165825:	Oct 22 H22: Compactness basics (12).
241022-165824:	Oct 22 H22: Compactness basics (11).
241022-165823:	Oct 22 H22: Compactness basics (10).
241022-165822:	Oct 22 H22: Compactness basics (9).
241022-165821:	Oct 22 H22: Compactness basics (8).
241022-165820:	Oct 22 H22: Compactness basics (7).
241022-165819:	Oct 22 H22: Compactness basics (6).
241022-165818:	Oct 22 H22: Compactness basics (5).
241022-165817:	Oct 22 H22: Compactness basics (4).
241022-165816:	Oct 22 H22: Compactness basics (3).
241022-165815:	Oct 22 H22: Compactness basics (2).
241022-165814:	Oct 22 H22: Compactness basics.
241019-080032:	Connectedness and products (19).
241019-080031:	Connectedness and products (18).
241019-080030:	Connectedness and products (17).
241019-080029:	Connectedness and products (16).
241019-080028:	Connectedness and products (15).
241019-080027:	Connectedness and products (14).
241019-080026:	Connectedness and products (13).
241019-080025:	Connectedness and products (12).
241019-080024:	Connectedness and products (11).
241019-080023:	Connectedness and products (10).
241019-080022:	Connectedness and products (9).
241019-080021:	Connectedness and products (8).
241019-080020:	Connectedness and products (7).
241019-080019:	Connectedness and products (6).
241019-080018:	Connectedness and products (5).
241019-080017:	Connectedness and products (4).
241019-080016:	Connectedness and products (3).
241019-080015:	Connectedness and products (2).
241019-080014:	Connectedness and products.
241015-212829:	Tue Oct 15 H19: Connected spaces (10).
241015-212828:	Tue Oct 15 H19: Connected spaces (9).
241015-212827:	Tue Oct 15 H19: Connected spaces (8).
241015-212826:	Tue Oct 15 H19: Connected spaces (7).
241015-212825:	Tue Oct 15 H19: Connected spaces (6).
241015-212824:	Tue Oct 15 H19: Connected spaces (5).
241015-212823:	Tue Oct 15 H19: Connected spaces (4).
241015-212822:	Tue Oct 15 H19: Connected spaces (3).
241015-212821:	Tue Oct 15 H19: Connected spaces (2).
241015-212820:	Tue Oct 15 H19: Connected spaces.
241010-173958:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (17).
241010-173957:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (16).
241010-173956:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (15).
241010-173955:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (14).
241010-173954:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (13).
241010-173953:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (12).
241010-173952:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (11).
241010-173951:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (10).
241010-173950:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (9).
241010-173949:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (8).
241010-173948:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (7).
241010-173947:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (6).
241010-173946:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (5).
241010-173945:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (4).
241010-173944:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (3).
241010-173943:	Thu Oct 10 H17-18: Quotient spaces, connected spaces (2).
241010-173942:	Thu Oct 10 H17-18: Quotient spaces, connected spaces.
241009-062543:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (9).
241009-062542:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (8).
241009-062541:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (7).
241009-062540:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (6).
241009-062539:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (5).
241009-062538:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (4).
241009-062537:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (3).
241009-062536:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces (2).
241009-062535:	Tue Oct 8 H16: Metrizabilifty and products, quotient spaces.
241003-185843:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (19).
241003-185842:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (18).
241003-185841:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (17).
241003-185840:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (16).
241003-185839:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (15).
241003-185838:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (14).
241003-185837:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (13).
241003-185836:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (12).
241003-185835:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (11).
241003-185834:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (10).
241003-185833:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (9).
241003-185832:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (8).
241003-185831:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (7).
241003-185830:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (6).
241003-185829:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (5).
241003-185828:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (4).
241003-185827:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (3).
241003-185826:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products (2).
241003-185825:	Thu Oct 3 H14-15: Metrizability, sequential closure, and products.
241001-163841:	Tue Oct 1 H13: Products, metric spaces (6).
241001-163840:	Tue Oct 1 H13: Products, metric spaces (5).
241001-163839:	Tue Oct 1 H13: Products, metric spaces (4).
241001-163838:	Tue Oct 1 H13: Products, metric spaces (3).
241001-163837:	Tue Oct 1 H13: Products, metric spaces (2).
241001-163836:	Tue Oct 1 H13: Products, metric spaces.
240927-141129:	Continuity, products and the axiom of Choice, the box and the cylinder topology (18).
240927-141128:	Continuity, products and the axiom of Choice, the box and the cylinder topology (17).
240927-141127:	Continuity, products and the axiom of Choice, the box and the cylinder topology (16).
240927-141126:	Continuity, products and the axiom of Choice, the box and the cylinder topology (15).
240927-141125:	Continuity, products and the axiom of Choice, the box and the cylinder topology (14).
240927-141124:	Continuity, products and the axiom of Choice, the box and the cylinder topology (13).
240927-141123:	Continuity, products and the axiom of Choice, the box and the cylinder topology (12).
240927-141122:	Continuity, products and the axiom of Choice, the box and the cylinder topology (11).
240927-141121:	Continuity, products and the axiom of Choice, the box and the cylinder topology (10).
240927-141120:	Continuity, products and the axiom of Choice, the box and the cylinder topology (9).
240927-141119:	Continuity, products and the axiom of Choice, the box and the cylinder topology (8).
240927-141118:	Continuity, products and the axiom of Choice, the box and the cylinder topology (7).
240927-141117:	Continuity, products and the axiom of Choice, the box and the cylinder topology (6).
240927-141116:	Continuity, products and the axiom of Choice, the box and the cylinder topology (5).
240927-141115:	Continuity, products and the axiom of Choice, the box and the cylinder topology (4).
240927-141114:	Continuity, products and the axiom of Choice, the box and the cylinder topology (3).
240927-141113:	Continuity, products and the axiom of Choice, the box and the cylinder topology (2).
240927-141112:	Continuity, products and the axiom of Choice, the box and the cylinder topology.
240925-061656:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (10).
240925-061655:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (9).
240925-061654:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (8).
240925-061653:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (7).
240925-061652:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (6).
240925-061651:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (5).
240925-061650:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (4).
240925-061649:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (3).
240925-061648:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces (2).
240925-061647:	Class of Tuesday Septembet 24: Limit points, Hausdorff spaces.
240919-221641:	Class of Thursday September 19: Closed sets (17).
240919-221639:	Class of Thursday September 19: Closed sets (16).
240919-221638:	Class of Thursday September 19: Closed sets (15).
240919-221637:	Class of Thursday September 19: Closed sets (14).
240919-221636:	Class of Thursday September 19: Closed sets (13).
240919-221635:	Class of Thursday September 19: Closed sets (12).
240919-221634:	Class of Thursday September 19: Closed sets (11).
240919-221633:	Class of Thursday September 19: Closed sets (10).
240919-221632:	Class of Thursday September 19: Closed sets (9).
240919-221631:	Class of Thursday September 19: Closed sets (8).
240919-221630:	Class of Thursday September 19: Closed sets (7).
240919-221629:	Class of Thursday September 19: Closed sets (6).
240919-221628:	Class of Thursday September 19: Closed sets (5).
240919-221627:	Class of Thursday September 19: Closed sets (4).
240919-221626:	Class of Thursday September 19: Closed sets (3).
240919-221625:	Class of Thursday September 19: Closed sets (2).
240919-221624:	Class of Thursday September 19: Closed sets.
240917-163034:	Class of Tuesday September 17: Mostly the subspace topology (8).
240917-163033:	Class of Tuesday September 17: Mostly the subspace topology (7).
240917-163032:	Class of Tuesday September 17: Mostly the subspace topology (6).
240917-163031:	Class of Tuesday September 17: Mostly the subspace topology (5).
240917-163030:	Class of Tuesday September 17: Mostly the subspace topology (4).
240917-163029:	Class of Tuesday September 17: Mostly the subspace topology (3).
240917-163028:	Class of Tuesday September 17: Mostly the subspace topology (2).
240917-163027:	Class of Tuesday September 17: Mostly the subspace topology.
240912-183855:	Class of Thursday September 12: Bases, Orders, Products (18).
240912-183854:	Class of Thursday September 12: Bases, Orders, Products (17).
240912-183853:	Class of Thursday September 12: Bases, Orders, Products (16).
240912-183852:	Class of Thursday September 12: Bases, Orders, Products (15).
240912-183851:	Class of Thursday September 12: Bases, Orders, Products (14).
240912-183850:	Class of Thursday September 12: Bases, Orders, Products (13).
240912-183849:	Class of Thursday September 12: Bases, Orders, Products (12).
240912-183848:	Class of Thursday September 12: Bases, Orders, Products (11).
240912-183847:	Class of Thursday September 12: Bases, Orders, Products (10).
240912-183846:	Class of Thursday September 12: Bases, Orders, Products (9).
240912-183845:	Class of Thursday September 12: Bases, Orders, Products (8).
240912-183844:	Class of Thursday September 12: Bases, Orders, Products (7).
240912-183843:	Class of Thursday September 12: Bases, Orders, Products (6).
240912-183842:	Class of Thursday September 12: Bases, Orders, Products (5).
240912-183841:	Class of Thursday September 12: Bases, Orders, Products (4).
240912-183840:	Class of Thursday September 12: Bases, Orders, Products (3).
240912-183839:	Class of Thursday September 12: Bases, Orders, Products (2).
240912-183838:	Class of Thursday September 12: Bases, Orders, Products.
240910-175349:	Class of Tuesday September 10: Comparing topologies, bases for topologies (9).
240910-175348:	Class of Tuesday September 10: Comparing topologies, bases for topologies (8).
240910-175347:	Class of Tuesday September 10: Comparing topologies, bases for topologies (7).
240910-175346:	Class of Tuesday September 10: Comparing topologies, bases for topologies (6).
240910-175345:	Class of Tuesday September 10: Comparing topologies, bases for topologies (5).
240910-175344:	Class of Tuesday September 10: Comparing topologies, bases for topologies (4).
240910-175343:	Class of Tuesday September 10: Comparing topologies, bases for topologies (3).
240910-175342:	Class of Tuesday September 10: Comparing topologies, bases for topologies (2).
240910-175341:	Class of Tuesday September 10: Comparing topologies, bases for topologies.
240905-163900:	Class of Thursday September 5: The definition of a topology (15).
240905-163859:	Class of Thursday September 5: The definition of a topology (14).
240905-163858:	Class of Thursday September 5: The definition of a topology (13).
240905-163857:	Class of Thursday September 5: The definition of a topology (12).
240905-163856:	Class of Thursday September 5: The definition of a topology (11).
240905-163855:	Class of Thursday September 5: The definition of a topology (10).
240905-163854:	Class of Thursday September 5: The definition of a topology (9).
240905-163853:	Class of Thursday September 5: The definition of a topology (8).
240905-163852:	Class of Thursday September 5: The definition of a topology (7).
240905-163851:	Class of Thursday September 5: The definition of a topology (6).
240905-163850:	Class of Thursday September 5: The definition of a topology (5).
240905-163849:	Class of Thursday September 5: The definition of a topology (4).
240905-163848:	Class of Thursday September 5: The definition of a topology (3).
240905-163847:	Class of Thursday September 5: The definition of a topology (2).
240905-163846:	Class of Thursday September 5: The definition of a topology.
240903-162845:	Class of Tuesday September 3 (8).
240903-162844:	Class of Tuesday September 3 (7).
240903-162843:	Class of Tuesday September 3 (6).
240903-162842:	Class of Tuesday September 3 (5).
240903-162841:	Class of Tuesday September 3 (4).
240903-162840:	Class of Tuesday September 3 (3).
240903-162839:	Class of Tuesday September 3 (2).
240903-162838:	Class of Tuesday September 3.
}

24-327 is 2024 MAT 327 - Introduction to Topology.. These blackboard shots are given with no warranty of any type. They may contain errors or omissions.

Notes for BBS/24-327-241121-175639.jpg:    [edit]