Matematika Diskrit

Tahun Akademik:
Genap 2024/2025
Kelas-Offr:
K-K
Deskripsi:
1. Pencacahan, 2. Fungsi Pembangkit, 3. Relasi Rekurensi, 4. Prinsip Inklusi-Eksklusi
Capaian Pembelajaran

• Mampu menjelaskan secara kritis terkait konsep pencacahan, aturan jumlah dan aturan kali, fungsi pembangkit biasa dan fungsi pembangkit eksponensial, relasi rekurensi, dan prinsip inklusi-ekslusi.
• Mampu menyelesaikan masalah secara kreatif terkait model pencacahan, persamaan dengan domain dan kodomain bilangan bulat, fungsi pembangkit, relasi rekurensi, dan prinsip inklusi-ekslusi.

Daftar Pustaka:

• Balakrishnan, V.K. 1991. Introductory Discrete Mathematics. Englewoods Cliffs, New Jersey: Prentice Hall.
• Bona, Miclos. 2022. Combinatorics of Permutations, Third Edition. New York: Taylor & Francis Group, LLC
• Erciyes, K. 2021. Discrete Mathematics and Graph Theory, A Concise Study Companion and Guide. New York: Springer.
• Erickson, Martin J. 2010. Pearls of Discrete Mathematics. New York: CRC Press.
• Grami, Ali. 2023. Discrete Mathematics, Essentials and Applications. London, UK: academic Press.
• Liben-Nowell, David. 2018. Discrete Mathematics for Computer Science. Hoboken, New York: John Wiley & Sons.
• Lovasz, L., Pelikan, Z., and Vestergombi, K. 2003. Discrete: Elementary and Beyond. New York: Springer.
• Rosen, Kenneth H. 2007. Discrete Mathematics and Its Applications. 6th ed. New York: McGraw Hill.
• Townsend, Michael. 1987. Discrete Mathematics: Applied Combinatorics and Graph Theory. California: The Benjamin/Cummings.