Wall Street Advances Again Today on China, NAFTA Trade Deal Optimism

in #markets5 years ago

Wall Street Advances Again Today on China, NAFTA Trade Deal Optimism
4 hours ago

Focus: STOCKS

Gene Inger Image
Gene Inger

Editor, The Inger Letter

The market is behaving generally better, albeit without enthusiasm Friday. As of 2:10 pm we got a post-lunch additional life for the S&P (SPX) and Dow (DJI), plus slightly better for some of the tech Indexes like the Nasdaq (NDX), writes Gene Inger.

But nothing impressive. In fact, breadth is slightly negative and even the ticks turn soft every time they push this up a bit.

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Generally, this is sort of a relief holding-action (firm around nominal resistance at S&P 2750 +/- and shy of serious resistance around S&P 2800), which could be addressed next week. That is presuming a sigh-of-relief on solid knowledge of whatever deal will be concluded by the parties at G20.

Reuters: Wall Street advances Friday as trade optimism gathers steam.

Now that the market has gradually worked higher Friday, it’s in position to challenge upper resistance, and then pause a bit. (Probably that will fall back on political issues.) And before a presumptive additional rallying phase later in December. It’s all variable and depending on global developments really.

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Like yesterday (although markets were overly worried about the Fed) there was a focus on hiking soon, on being data dependent, and addressing language.

The FOMC statement even addressed the manner of how this all gets conveyed. And what is said is what I thought before this week: lots of folks were freaked. The Fed Funds Rate was nearing target range goals and there was no change in tactics just a slight correction of phraseology.

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chart 1

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Of course, the key statement that always matters is that monetary policy can change overnight. The FOMC pointed out it's not on a preset-course. The FOMC stated the obvious. As I suggested they didn't really depart before or in Wednesday's speech, aside clarifying the language Chairman Powell had used in the Judy Woodruff PBS interview.

chart 2

Bottom-line: the consolidation included market rebounds on a WSJ report that China and the US are exploring a deal to ease tensions. Well of course they are; and I thought that frame-work actually was preliminarily structured with Henry Kissinger’s visit to China, as mentioned that hardly anybody seemed to notice well over a month ago.

Thursday action was a glorified consolidation; upwards at times, then fading toward the end. Technical resistance in the S&P 2750s repelled rallies near the proper levels; although meaningful (more significant resistance) exists at higher levels toward S&P 2800.

That area, which might obstruct any rally next week, is a target; and that's of course if you get a deal or progress towards one, with China. Also, nobody is speaking at all about Germany in all this; and it matters as I've recently noted.

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In fact, Thursday morning, before President Trump took off for Argentina, he did mention this when referenced General Motors (GM) again, in the context of losing-out because of Germany and suggested something might need to be done.

Related: What Ford-Volkswagen alliance means for traders, investors and drivers, by Paul Dykewicz.

Actually, it is trucks from Europe that indeed are penalized by the USA, not so much cars; though they leverage a tariff on our cars. I’ve addressed this starting with a Tesla (TSLA) meeting I had in Berlin this September during IFA, the technology show, with local management desiring to open another facility in Dresden, which they’ve held-off on initiating, for that and other reasons.

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