binary-decision-diagram

问题 Is there a software package (preferable an application, not library) that creates Reduced Ordered Binary Decision Diagrams (ROBDDs) from a given truth table (in some text format)? 回答1: You can also try this: http://formal.cs.utah.edu:8080/pbl/BDD.php It is the best tool for BDDs I used so far. 回答2: With any BDD library you can do what you want. Of course, you must write a piece of code by yourself. If you are looking for a lightweight tool, I often use an applet like this to have a quick look

问题 Is there a software package (preferable an application, not library) that creates Reduced Ordered Binary Decision Diagrams (ROBDDs) from a given truth table (in some text format)? 回答1: You can also try this: http://formal.cs.utah.edu:8080/pbl/BDD.php It is the best tool for BDDs I used so far. 回答2: With any BDD library you can do what you want. Of course, you must write a piece of code by yourself. If you are looking for a lightweight tool, I often use an applet like this to have a quick look

问题 I'm working with CUDD (https://github.com/ivmai/cudd) to use bdd and zdd functionality for model checking, and am wondering how i can quantify over zdds. For bdds there are the functions bddExistAbstract and bddUnivAbstract (see http://web.mit.edu/sage/export/tmp/y/usr/share/doc/polybori/cudd/cuddAllDet.html#Cudd_bddUnivAbstract). The manual says that the functions universally and existentially abstracts out the given variables from the bdd (in cover form). I dont quite know what they mean

问题 I'm working with CUDD (https://github.com/ivmai/cudd) to use bdd and zdd functionality for model checking, and am wondering how i can quantify over zdds. For bdds there are the functions bddExistAbstract and bddUnivAbstract (see http://web.mit.edu/sage/export/tmp/y/usr/share/doc/polybori/cudd/cuddAllDet.html#Cudd_bddUnivAbstract). The manual says that the functions universally and existentially abstracts out the given variables from the bdd (in cover form). I dont quite know what they mean

问题 I'm working with CUDD (https://github.com/ivmai/cudd) to use bdd and zdd functionality for model checking, and am wondering how i can quantify over zdds. For bdds there are the functions bddExistAbstract and bddUnivAbstract (see http://web.mit.edu/sage/export/tmp/y/usr/share/doc/polybori/cudd/cuddAllDet.html#Cudd_bddUnivAbstract). The manual says that the functions universally and existentially abstracts out the given variables from the bdd (in cover form). I dont quite know what they mean

来源： https://stackoverflow.com/questions/63499032/boolean-expression-for-modified-queens-problem

来源： https://stackoverflow.com/questions/26489260/8-queen-puzzle-with-reduced-ordered-binary-decision-diagram

问题 I have some sets of combinations and I want to find out the intersection function between say two of them. Then I want to represent the intersected results in ZDD. I am thinking about using the CUDD package to do this. An example: All the 4-bit strings having hamming distance >= 2 with 1100 = { 0001, 0010, 0011,0101, 0110, 0111, 1001, 1010, 1011 } All the 4-bit strings having hamming distance >= 2 with 0000 = { 0011, 0101, 0110, 1001, 1010, 0111, 1011, 1101, 1110 } Intersected elements of the

问题 I have some sets of combinations and I want to find out the intersection function between say two of them. Then I want to represent the intersected results in ZDD. I am thinking about using the CUDD package to do this. An example: All the 4-bit strings having hamming distance >= 2 with 1100 = { 0001, 0010, 0011,0101, 0110, 0111, 1001, 1010, 1011 } All the 4-bit strings having hamming distance >= 2 with 0000 = { 0011, 0101, 0110, 1001, 1010, 0111, 1011, 1101, 1110 } Intersected elements of the

问题 I am working with the CUDD package to do BDD manipulations. I was wondering if anyone knows of a way to pass a specific variable order to instruct the program to use this order while building BDDs. I am working with Boolean functions that have a relatively small number of variables. In fact, even if there is a way to pass to the program a particular input variable to root the BDD at, that would serve my purpose as well. If anyone knows how to do this, then I would really appreciate the help.