Seonggil Lee

AXIOMATIC CONSTRUCTION OF THE SUMTF-HIGH-TENSOR META-FRAMEWORK: UNIVERSAL ROUGH OPERATOR ALGEBRA AND SEONGGIL FIELD EQUATIONS

Modern analytic number theory and quantum algebraic geometry are currently constrained by the limitations of linear operator theory and fixed-dimensional Hilbert spaces. To overcome these dimensional and linear constraints, this paper introduces the SUMTF-High-Tensor (Seonggil Un...

HARDWARE-ACCELERATED VERIFICATION OF THE RIEMANN-SIEGEL TOPOLOGICAL COLLAPSE: REAL-TIME CAPTURE OF ZERO-CROSSINGS VIA A 500MHZ FPGA PIPELINE AND 9-STAGE BINARY ADDER TREE

Building upon the theoretical foundations of the SUMTF-High-Tensor meta-framework and Seonggil Field Equations (SFE) established in Part I, this paper presents the physical and empirical validation of topological collapse at the non-trivial zeros of the Riemann Zeta function. To...

AXIOMATIC CONSTRUCTION OF THE SUMTF-HIGH-TENSOR META-FRAMEWORK: UNIVERSAL ROUGH OPERATOR ALGEBRA AND SEONGGIL FIELD EQUATIONS

Modern analytic number theory and quantum algebraic geometry are currently constrained by the limitations of linear operator theory and fixed-dimensional Hilbert spaces. To overcome these dimensional and linear constraints, this paper introduces the SUMTF-High-Tensor (Seonggil Un...

HARDWARE-ACCELERATED VERIFICATION OF THE RIEMANN-SIEGEL TOPOLOGICAL COLLAPSE: REAL-TIME CAPTURE OF ZERO-CROSSINGS VIA A 500MHZ FPGA PIPELINE AND 9-STAGE BINARY ADDER TREE

Building upon the theoretical foundations of the SUMTF-High-Tensor meta-framework and Seonggil Field Equations (SFE) established in Part I, this paper presents the physical and empirical validation of topological collapse at the non-trivial zeros of the Riemann Zeta function. To...