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+\documentstyle[12pt,ibmres]{article}
+
+\begin{document}
+
+\name{Sam Anthony}
+\preferredtitle0{Mr. Anthony}
+\school0{Concordia University}
+\email{sam@samanthony.xyz}
+\discipline0{computer science}
+\highestdegree0{BCompSc}
+\degreeyear0{2026}
+\oneaddressandphone{
+101 3e Avenue\\
+Verdun QC, H4G 2X1\\
+Canada\\
+(709) 746--7582
+}
+\presentstatus{BS student}
+\immigrationstatus{Canadian citizen}
+\typeofpositiondesired{Permanent}
+\availabledate{Present}
+\employerspecifictitle{}
+\employerspecificdata{}
+\objective{To obtain a software development position.}
+
+
+\education{}
+
+\when{June 2026}
+\place{Concordia University}
+\location{Montréal, QC}
+\degree{Bachelor of Computer Science.}
+\gpa{4.01}
+\outof{4.30}
+
+
+\employment{}
+
+\when{Summer 2025}
+\place{C-Core}
+\location{St. John's, NL}
+\text{TODO}
+
+\when{Summers, 2021, 2023}
+\place{WheelTec}
+\location{St. John's, NL}
+\text{Repairing alloy wheels, mounting and dismounting tires, balancing wheels \& tires, painting, media blasting.}
+
+
+\skills{}
+\text{
+	Programming in Ada, C, C++, Go, Java, Python.
+
+	Embedded systems design and programming with PIC, STM32, ESP32 microcontrollers, Zynq 7000 SoC, FreeRTOS, state machines.
+
+	Concurrent programming with threads, Open MPI, Go, Ada, FreeRTOS.
+
+	Parallel programming with OpenMP, TBB, OpenCL.
+
+	Networking: TCP/UDP/IP, CAN, RS-485, SPI, I$^2$C.
+}
+
+
+\honors{}
+\text{Dean's list, Concordia University, 2024 and 2025.}
+
+
+\publications{}
+\text{The seventh coefficient of odd symmetric univalent functions,
+G. B. Leeman, Jr.,
+to appear in Duke Mathematical Journal, vol. 43, no. 2, June,
+1973.}
+\text{A new proof for an inequality of Jenkins,
+G. B. Leeman, Jr.,
+Proceedings of the American Mathematical Society, vol. 54, Jan.
+1973, 114--116.}
+\text{The constrained coefficient problem for typically real functions,
+G. B. Leeman, Jr.,
+Transactions of the American Mathematical Society, vol. 186,
+Dec. 1972, 177--189.}
+
+
+\miscellaneous{Member of Board of Directors, Ridgefield Symphony Orchestra,
+Ridgefield, CT.}
+
+\references{}
+\referencename{Peter L. Duren, Professor, The University of Michigan,
+(313) 764-0202.}
+\referenceemail{duren at um.cc.umich.edu}
+\referencename{Bernard A. Galler, Professor, The University of Michigan,
+(313) 764-5832.}
+\referenceemail{bernard\_a.\_galler at um.cc.umich.edu}
+\referencename{Maxwell O. Reade, Professor, The University of Michigan,
+(313) 764-7227.}
+\referenceemail{}
+
+
+\coverletter{
+The University of Michigan\\
+Department of Electrical Engineering and Computer Science\\
+1301 Beal Avenue\\
+Ann Arbor, MI 48109-2122
+}
+\rightlines{
+George B. Leeman, Jr.\\
+leeman at um.cc.umich.edu\\
+(313) 764-8504
+}
+\recipient{
+Manager, PhD Recruiting\\
+IBM Thomas J. Watson Research Center\\
+P. O. Box 218\\
+Yorktown Heights,  New York 10598
+}
+\letterbody{
+Dear Sir:
+ 
+\bigskip I would like to apply for a position in the research and development
+divisions of your corporation.  I have included a resume and a few abstracts
+from some of my published papers.
+ 
+\bigskip I can be reached at the number shown above every afternoon from
+1:00 P.M. to 5:00 P.M.  I answer electronic mail throughout each day, including
+weekends.
+ 
+\bigskip Thank you for your consideration.
+}
+\closing{
+Sincerely yours,\\
+George B. Leeman, Jr.
+}
+\cc{}
+\encl{resume\\selected abstracts}
+\ps{}
+\letterlabel{}
+
+
+\abstracts{}
+\text{
+{\em The seventh coefficient of odd symmetric univalent functions, by
+G. B. Leeman, Jr.}\vskip 3ex
+Let $S_{odd}$ be the collection of all functions $f(z) = z +
+c_3z^3 + c_5z^5 + c_7z^7 + \cdots$ odd, analytic, and one-to-one in the unit
+disk.  In 1933 Fekete and Szeg\"o showed that for all $f$ in $S_{odd}$, $|c_5|
+\leq 1/2 + e^{-2/3}$, but no sharp bounds have been found since that time, even
+for the subclass of $S_{odd}$ with real coefficients.  In this paper we find the
+sharp bound $|c_7|\leq 1090/1083$ for this subclass, and we identify all
+extremal functions.\vskip 7 ex
+}
+\text{
+{\em A new proof for an inequality of Jenkins, by G. B. Leeman, Jr.}\vskip 3 ex
+A new proof of Jenkins' inequality
+$${\rm Re}(e^{2i\theta}a_3 - e^{2i\theta} a_2^2 - \tau e^{i\theta}a_2) \leq 1 +
+{3\over8} \tau^2 - {1\over4}\tau^2 \log ({\tau\over4}),\ \ 0 \leq \tau \leq 4,$$
+for univalent functions $f(z) = z + \sum_{n=2}^\infty a_n z^n$ is
+presented.\vskip 7 ex
+}
+\text{
+{\em The constrained coefficient problem for typically real functions, by
+G. B. Leeman, Jr.}\vskip 3 ex
+Let $-2 \leq c \leq 2$.  In this paper we find the precise upper
+and lower bounds on the $n$th Taylor coefficient $a_n$ of functions $f(z) = z +
+c z^2 + \sum_{k=3}^\infty a_k z^k$ typically real in the unit disk for
+$n=3,4,\cdots \ .$  In addition all the extremal functions are identified.
+}
+
+\end{document}