Going Back To Oct 2015 When Justin Trudeau Became Primus Inter Pares Poem by Gayathri Seetharam

Going back to Oct 2015 when Justin Trudeau became Primus inter Pares
by Gayathri B. Seetharam
I am inspired by Lawren Harris' Winter Landscape with Pink House and want to make it into a flower tray for a tea party with older ladies
It lets me link to my past as an engineer with graduate degrees who has worked
And has not made me sink, figuratively speaking, into oblivion
And has provided me with a skating rink to set my Barbie in;

If The New York Times magazine says that Barbies have been proven to be intelligent
I know that they can also be diligent
And try not to possess a negligent attitude
And also know that it is good not to be belligerent;

I saw Justin Trudeau sworn in as Prime Minister
And was swept by a wave of happiness when the sun, in a glowing star shape, shone down through the maple tree in Rideau Hall
Yes, I thought that it is time for a different era, of Liberals
A change that would continue to bring in staple and able and durable fare for Canada;

I have a painful wrist but have promised calsones and rice pudding
Which would make the T-zones with their T-cells of the guests come alive,
And also include corn and potato chips and Hershey's and Merci chocolates
For out of something is born the thought that hers and shes ask ‘Y (whys) s' and hence men and boys say
Merci;

If it is all about paying allegiance to the Queen for the Prime Minister and his cabinet in Canada
It is also about being the Enzyme of the people and media reaction in the domain of the interior of the country
Then according to the rules of Vector Differential Calculus' Theorem 1 (Chain Rule)
The Prime Minister brings about change to every point of the domain (incidentally, by doing main things)with respect to space (and this includes brain space filled by nerve cells)which changes with time;

If it is all about equal pay for equal work for women with Pres. Barack Obama in the USA
It is about the same number of men as women for Prime Minister Justin Trudeau, women who, we hope, won't shirk their duty as Canadians,
It is also about infusing, as we all saw yesterday both during the swearing in telecast and The National on CBC, a warmth of feelings for each other
With shows of affection which will, I am certain, have an impact on their length and breadth of dealings for Canada;

The Laws of the country of Canada
Say that Justin Trudeau being PM is prima facie
And this argument does not have a flaw
And we hope that he will be all about the right policies;

The code for execution in C programming
Bodes well for hopeful candidates for me,
For the while condition operates along with an if statement which is while Justin Trudeau is PM, if a candidate is befitting of recognition like myself,
The return petition is signed by PM Trudeau which is granting the heading of a research facility, please;

Remember for the while-if statement to prevail
It is usually the condition that a programmer should avail a for-if conjunctive statement,
And hence, I have a technical paper(s)in physics and chemical engineering which are very good
And also ideas which are electrical in nature.
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Please note:
T-zones  Cosmeticians used to use it while referring to the skin cells of the face. The T-zone is concentrated in the cheeks and hence I am artistically saying that it would bring out the bloom in their cheeks. I don't hear it anymore.
T-cells  The Globe and Mail Arts section (March 26th,2015){I have saved this answer because I answered Prof. Molly Scoichet's (IBME, University of Toronto)professional questions}
To build a healthy organism, cells must work together and specialize, and among the most specialised of all are T-cells, the immune system's defenders against infection. T cells work by producing destructive enzymes that break down infectious agents. When T cells fail to recognise the difference between the invaders and healthy tissue, the result is autoimmune disease.
Theorem 1 (Chain rule) Advanced Engineering Mathematics by Erwin Kreysig, Fifth edition
Let w = f(x, y)be continuous and have first partial derivatives at every point of a domain D in the xy-plane. Let x = x(t)and y = y(t)be differentiable functions of a variable in some interval T such that, for each t in T, the point [x(t) , y(t) ] lies in D. Then w = f[x(t) , y(t) ] is a differentiable function for all t in T, and
dw/dt = ∂w/∂x * dx/dt +∂w/∂y * dy/dt