PRISM: A Language for Symbolic-Statistical Modeling
By Taisuke Sato, Yoshitaka Kameya. 1997
Subfields: Probabilistic & Bayesian Methods
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Probabilistic & Bayesian Methods
- Yura N. Perov
- Frank D. Wood
- Hongseok Yang
- Jan-Willem van de Meent
- Brooks Paige
- Vikash K. Mansinghka
- Angelika Kimmig
- Andreas Holzinger
Citations in the corpus
- An Introduction to Probabilistic Programming (2018, background): “, 2011),(Sato and Kameya, 1997) – and sophisticated, useful, and widely deployed libraries/embedded domain-specific languages for modeling and inference (Infer.”
- Venture: a higher-order probabilistic programming platform with programmable inference (2014, background): “Additionally, a number of probabilistic extensions of classical logic programming languages have also been developed (Poole, 1997; Sato and Kameya, 1997; De Raedt and Kersting, 2008), motivated by problems in statistical relational learning.”
- FACTORIE: Probabilistic Programming via Imperatively Defined Factor Graphs (2009, methodology): “Regarding logic, for many years there has been considerable effort in integrating first-order logic and probability [9, 10, 11, 12, 13].”
- Parameter Learning of Logic Programs for Symbolic-Statistical Modeling (2001, methodology): “We have been developing a symbolic-statistical modeling laguage PRISM since 1995 (URL = http://mi.cs.titech.ac.jp/prism/) as an implementation of distribution semantics (Sato, 1995; Sato & Kameya, 1997; Sato, 1998).”
- Towards Integrative Machine Learning and Knowledge Extraction (2017, methodology): “For example, [50] introduces an approach for localizing vertebras using a combined segmentation and localization approach.”
- Uniform Coherence (2016, background): “For more on this subject, refer to [22], [23], [24], [25], [26], [27], [28], [29].”
- Probabilistic (logic) programming concepts (2015, methodology): “While early versions of PRISM (Sato, 1995; Sato and Kameya, 1997) used binary or n-ary probabilistic choices with an argument that explicitly distinguished between different calls, this argument has been made implicit later on (Sato and Kameya, 2001), meaning that the PRISM implementation never…”