SHA, RSA, AES, RNG, HMAC, Digital Signature Tensilica Xtensa 32-bit LX7 dual core (up to 240MHz)Д«LE 4.2 (upgrade to 5.0, with limitations) Tensilica Xtensa 32-bit LX7 (up to 240MHz) Tensilica Xtensa 32-bit LX6 (up to 240MHz) (optionally dual core) Comparison table for ESP8266/ESP32/ESP32-S2/ESP32-S3/ESP32-C3/ESP32-C6ДЄ minimal table to compare the Espressif's MCU families. Number of elements not having any of the properties Pij, j = 1, 2.

Number of elements having each of the properties Pij, j = 1, 2. Number of r-permutations of a set with n elements number of derangements of n elements number of r-combinations of a set with n elementsД«inomial coefп¬Ѓcient: coefп¬Ѓcient of xn in expansion of (1 + x)n M Г— n matrix with entries aij sum of A and B difference of A and B scalar multiplication of A by k product of A and B identity matrix of order n transpose of AДЄ divides b a is not a factor of b greatest common divisor a and b least common divisor of a and b base-b representation N factorial f(x) is big-oh of g(x) f(x) is big-omega of g(x) f(x) is big-theta of g(x) minimum of x and y maximum of x and y Negation of p disjunction of p and q conjunction of p and q exclusive or of p and q p implies q p if and only if q p is logically equivalent to q contradiction tautology not p and q not p or q Sheffer stroke propositional function Existential quantiп¬Ѓcation P(x) Universal quantiп¬Ѓcation P(x) thereforeДЁ 7 5 18 9 14 20 21 21 30 30 31 33 32 32 38 в€јp pв€Ёq pв€§q p XOR q pв†’q p q pв‰Ўq F T p NAND q p NOR q p|q P(x1, x2. Boolean Algebra and Combinatorial Circuits.ДЎ2.4 Combinatorial Circuits.ДЎ2.5 Minimization of Combinatorial Circuits.ДЄ.3 Exponential and Logarithmic Functions.ДЄ.4 Generating Permutations and Combinations.ДЄ.5 The Multinomial Theorem. Formal Languages and Finite-State Machines.ДЎ1.5 Deterministic Finite-State Automata and Regular Languages.ДЎ1.6 Nondeterministic Finite-State Automata.ДЎ1.7 Automata and Regular Languages.Д¬hapter 12. Combinatorics and Discrete Probability.Д¦.1 The Fundamental Counting Principles.Д¦.5 Permutations and Combinations with Repetitions.Д¦.7 The Generalized InclusionвЂ“Exclusion Principle (GIEP) (optional).Д¦.8 Discrete Probability (optional).Д¦.9 Additional Topics in Probability (optional).Д§.3 Computer Representations of Relations (optional).Д§.4 Properties of Relations.Д§.5 Operations on Relations.Д§.6 The Connectivity Relation (optional).Д§.7 Transitive Closure (optional).Д§.9 Partial and Total Orderings.ДЁ.2 Computer Representations of Graphs (optional).ДЁ.4 Paths, Cycles, and Circuits.ДЁ.5 Eulerian and Hamiltonian Graphs.Д©.7 Huffman Trees (optional).Д©.8 Decision Trees (optional).Д¬hapter 11. The Language of Logic.Д®xploratory Writing Projects.Дў.3 Computer Operations with Sets (optional).Дў.4 The Cardinality of a Set.Дў.5 Recursively Defined Sets.ДЈ.1 The Concept of a Function.ДЈ.3 Properties of Functions.ДЈ.4 The Pigeonhole Principle.ДЈ.5 Composition of Functions.ДЈ.6 Sequences and the Summation Notation.Д¤.2 Divisibility Properties.Д¤.6 The Growth of Functions.Д¤.7 Complexities of Algorithms (optional).ДҐ.1 Recursively Defined Functions.ДҐ.2 Solving Recurrence Relations.ДҐ.3 Solving Recurrence Relations Revisited.ДҐ.6 Correctness of Recursive Algorithms.ДҐ.7 Complexities of Recursive Algorithms (optional).Д¬hapter 6. Discrete Mathematicswith Applications.Д¬hapter 1.

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