\documentclass[a4paper, 12pt]{samsabstract}

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%   All formatting lives in samsabstract.cls.                    %
%   Do NOT add macros, diagrams, figures or photos.              %
%   You MAY enable the optional packages listed below by         %
%   uncommenting them, but do not add any other packages.        %
%   Fill in only your details in the body below.                 %
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%
%   Provided by samsabstract.cls (core AMS packages, in every install):
%
%     amsmath, amsfonts, amssymb  - core AMS maths and symbols
%     amsthm                      - theorems and proofs
%     amscd                       - simple commutative diagrams (CD)
%
%   Optional packages (NOT part of a minimal LaTeX install). If your
%   abstract needs one, uncomment the matching \usepackage line in the
%   block below. If the package is missing you may have to install it
%   with your TeX distribution's package manager (e.g. tlmgr / MiKTeX):
%
%     mathtools                   - amsmath extensions (\coloneqq ...)
%     mathrsfs                    - \mathscr script letters
%     bm                          - \bm bold maths
%     stmaryrd                    - extra symbols (\llbracket ...)
%     braket                      - \bra, \ket, \braket
%     tikz, tikz-cd               - diagrams and commutative diagrams
%                                   (libraries: cd, arrows, matrix, calc)
%
%   Theorem-like environments already defined (unnumbered):
%     theorem, lemma, proposition, corollary, conjecture,
%     definition, example, question, remark, and proof
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% ----- Optional packages: uncomment any you need (see notes above) -----
% \usepackage{mathtools}   % amsmath extensions (\coloneqq, \DeclarePairedDelimiter, ...)
% \usepackage{mathrsfs}    % \mathscr script letters
% \usepackage{bm}          % \bm bold maths
% \usepackage{stmaryrd}    % extra symbols (\llbracket, \rrbracket, ...)
% \usepackage{braket}      % \bra, \ket, \braket
% \usepackage{tikz}        % general diagrams
% \usepackage{tikz-cd}     % commutative diagrams
% \usetikzlibrary{cd,arrows,matrix,calc}


\begin{document}

    \talktitle{ }           % Insert title of talk here

    \speakerfirstname{ }         % Insert first name of presenter (1st author) here
    \speakerlastname{ }          % Insert last name of presenter (1st author) here
    \speakeremail{ }        % Insert email of presenter (1st author) here
    \speakeraffiliation{1}  % Affiliation index of speaker. Comma separated if multiple affiliations.

    % \collaboratorname{ }  % Insert first name and surname of collaborator (2nd author) here
    % \collaboratoraffiliation{2}

    \affiliation{1}{ }      % Insert affiliation here. Format: `Institution, City, Country`. 
    % \affiliation{2}{ }    % Insert 2nd affiliation here. Format: `Institution, City, Country`. 
 

    \begin{talkabstract}
        % Insert talk abstract
        % Note: If references are included, please hard code references. See `example.tex` for details.
    \end{talkabstract}

    \begin{references}
        % Insert references (if any)
        % Example
        % \refitem[1]{M. Smith, H. Potter, \emph{The ABC conjecture}, Journal of Algebra, Vol. 25, 1972, 253--259.}
    \end{references}

    % Sams Classification number (only) from SAMS Classification List below
    \SAMSClassification{0} 

    % Uncomment one of the  following lines if your talk is part of a special session
    \SAMSSpecialSession{         
% General session
        % Categories, Algebra, Topology and Logic
        % Discrete Mathematics
        % Lie symmetries and other approaches in solving nonlinear differential equations
        % Functional analysis and operator theory
        % New Frontiers in Continuum Mechanics: From Theory to Data-Driven Modelling
        % Tertiary Mathematics Education Research
    } 


\end{document}



% SAMS Classification List

% 1	Algebraic Geometry	
% 2	Algebraic Topology
% 3	Analysis of PDEs	
% 4	Category Theory
% 5	Classical Analysis and ODEs	
% 6	Combinatorics
% 7	Commutative Algebra	
% 8	Complex Variables
% 9	Differential Geometry	
% 10	Dynamical Systems
% 11	Functional Analysis	
% 12	General Mathematics
% 13	General and Point-free Topology	
% 14	Geometric Topology
% 15	Group Theory	
% 16	History, Overview and teaching of mathematics
% 17	Information Theory	
% 18	K-Theory and Homology
% 19	Logic	
% 20	Mathematical Physics
% 21	Metric Geometry	
% 22	Number Theory
% 23	Numerical Analysis	
% 24	Operator Algebras
% 25	Optimization and Control	
% 26	Probability
% 27	Quantum Algebra	
% 28	Representation Theory
% 29	Rings and Algebras	
% 30	Spectral Theory
% 31	Statistics Theory	
% 32	Symplectic Geometry
% 33	Topological Algebra	
% 34	Order, Lattices, Ordered Algebraic Structures
% 35	Universal Algebra