Guide-yakabatana mibvunzo · Zvakaoma Nhanho
Energy-Based Models Quiz
Shandisa simba-based probabilities, partition function, uye zvibodzwa gradients, kusanganisira kuti simba rehukama rinosarudza sei zvakajairwa kugovera reshiyo.
Mubvunzo 1 ye 8
Mune imwe simba-yakavakirwa modhi, simba rinoenderana sei nemukana weiyo data point?
Tarisa mubvunzo wese8 mibvunzo
Mhinduro uye tsananguro zvinoonekwa paunenge uchitora bvunzo.
- Mune imwe simba-yakavakirwa modhi, simba rinoenderana sei nemukana weiyo data point?
- Simba guru rinoreva mukana mukuru
- Simba rakaderera rinoreva mukana mukuru (p(x) inoenzanirana ne exp(-E(x)))
- Simba uye zvingangoitika hazvina hukama
- Zvichida zvakaenzana nesimba racho zvakananga
- Chii chinoita kuti kudzidzisa mamodheru-akavakirwa simba kunetse?
- Basa resimba harigone kuve neural network
- Vanoda data rakanyorwa chete
- Havagoni kumiririra mifananidzo
- Iyo yekuparadzanisa basa Z (normalizer pamusoro pezvese zvinopinda) kazhinji haigone kuverengera
- Ndeipi nzira yesampling inowanzoshandiswa kudhirowa masampuli kubva kuEBM?
- Langevin dynamics (gradient-based MCMC)
- Beam search
- Quicksort
- Kupfuura kamwe chete
- Sei nzira dzakaita senge chibodzwa kuenzanisa kudzivirira komputa iyo yekuparadzanisa basa Z?
- Nekuti Z inogara yakaenzana na1
- Nokuti vanofuratira basa resimba
- Nekuti kupenya kwegiyo p(x) ndiko -gradient yeE(x), uye Z (inogara mu x) inodonha kana ichisiyanisa.
- Nekuti ivo vanongoshanda pane discrete data
- Ndeipi yeiyi ndiyo yekare simba-yakavakirwa modhi?
- The Transformer
- Muti wesarudzo
- Iyo k-inoreva algorithm
- Iyo Hopfield network
- For a differentiable EBM density with Z constant in x, how does its score relate to energy?
- The score equals the partition function itself
- The score equals the negative input gradient of energy
- The score ignores the learned energy entirely
- The score is always the positive energy gradient
- An EBM adds the same constant c to every E(x). What happens to normalized probabilities?
- Every probability increases by c
- All inputs become equally probable
- They remain unchanged after the partition function is adjusted
- The normalizer must be set to zero
- For two configurations with E(a) lower than E(b), what follows under the same normalized Gibbs model?
- Configuration a has greater probability than b
- Configuration b has greater probability because its energy is higher
- Both probabilities must be exactly one
- The comparison requires different partition functions for each point