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  2. The Ising Model is a mathematical model used in statistical mechanics and magnetism. Here are some basics for beginners:
    1. Each site in the model can have two values (e.g., red/white, 1/0, +/-).
    2. Neighboring sites have an energetic preference to be the same value.
    3. The model describes magnetic dipoles that can interact with each other and an applied magnetic field.
    4. Spins are arranged in a lattice, and each spin can be in one of two states (+1 or −1)1234.
    Learn more:
    The Ising Model is one of the pillars of statistical mechanics. Each site can have two values (red/white, 1/0, +/-,...), and neighboring sites have an energetic preference to be the same value. As a system of +/- spins, it is a model for magnetism: like iron, there is a temperature (the Neel point) above which the magnetization "melts" away.
    sethna.lassp.cornell.edu/Teaching/sss/ising/intro.htm
    The Ising Model is a mathematical model that doesn't correspond to an actual physical system. It's a huge (square) lattice of sites, where each site can be in one of two states. We label each site with an index, and we call the two states and. To say that the 'th site is in the state, we write.
    web.stanford.edu/~jeffjar/statmech/intro4.html
    The Ising model is the simplest possible model of a magnetic system. It describes an assembly of magnetic dipoles which can interact with each other and also with an applied magnetic eld. In this model, the individual magnetic dipole can only take up one of two possible polarizations.
    phas.ubc.ca/~seme/516/1D_Ising_Model.pdf
    The model consists of discrete variables that represent magnetic dipole moments of atomic "spins" that can be in one of two states (+1 or −1). The spins are arranged in a graph, usually a lattice (where the local structure repeats periodically in all directions), allowing each spin to interact with its neighbors.
    en.wikipedia.org/wiki/Ising_model
     
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