SWMM5 Components in ICM InfoWorks Networks
Robert Dickinson
Autodesk Water Technologist for Storm Sewer and Flood | Expert in ICM InfoWorks ICM SWMM/Ruby | 18 Years at Innovyze/Autodesk | 52 Years with EPASWMM TAC for CIMM.ORG SWMM5+
Edition 23 of our newsletter takes a deep dive into the confluence of SWMM 4 and 5 features within Autodesk Water's ICM InfoWorks, tracing back to the roots of Hydroworks in the 1990s ??. We explore the intricate details of Innovyze's InfoSWMM, highlighting how it facilitates understanding SWMM5, and how ICM SWMM Networks intricately weave many components of ICM InfoWorks. Additionally, we delve into one of Mel Meng's enlightening ICM GIM blogs, providing insights into the comparison between SWMM GW and ICM GIM. Finally, I share what being an Autodesk Technologist means to me????.
Section 1 SWMM5 Components in ICM InfoWorks Networks
Section 2 ICM InfoWorks Components in ICM SWMM Networks
Section 3 SWMM5 100 More Quiz Questions
I will add on Monday.
Section 4 What InfoSWMM Graphs Teach you about the SWMM5 Engine
Section 5 SWMM5 and ICM InfoWorks GIM Parameter Differences
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Section 6 What being labeled an Autodesk Technologist Means to Me
Section 7 Mel Mengs Blog about SWMM5 Inflow at a node in ICM SWMM Networks
Closing Note: Thank you so much for journeying with me through this content. This space is reserved for future updates and insights. Your engagement and time are truly appreciated. Until next time! You can also see my past articles on LinkedIn (91 in 2023). The next goal is 133 or 17*19, in FY2025 (which is calendar year 2024 and the start of 2025 in Autodesk terms).
Why 1729: The number 1729 has 8 factors, which are 1, 7, 13, 19, 91, 133, 247, and 1729 itself. A bit of history about 1729: It's famously known as the Hardy-Ramanujan number after a story involving two great mathematicians, G.H. Hardy and Srinivasa Ramanujan. According to the anecdote, Hardy visited Ramanujan in the hospital and mentioned that he arrived in a taxi numbered 1729, which he found to be a rather uninteresting number. Ramanujan immediately responded that 1729 is actually very interesting because it is the smallest number expressible as the sum of two cubes in two different ways: 1729=1^3+12^3=9^3+10^3. This property makes 1729 a significant figure in the world of mathematics, showcasing Ramanujan's extraordinary intuitive grasp of numbers.
Great!